{ff-{ERMAL B‘ESTRUCTWN 'D-F ‘BACTERAL SPORES UNDER GPEN SYSTEM DRYMEAT CONDITIONS Thesis for the Stages a? M. 8. 3510mm SINK WWERSHY KENNETH 3. mx 1%? ABSTRACT THERMAL DESTRUCTION OF BACTERIAL SPORES UNDER OPEN SYSTEM DRY HEAT CONDITIONS by Kenneth I. Fox The sterilization of surfaces by dry heat presents many unknown variables. The thermal resistance of the most heat resistant organisms which could be potential contaminants on various surfaces must be known. The ef- fect of the test surface composition on the resistance of the spores must be determined, and the effectiveness of the heating procedure must be evaluated. The purposes of this investigation were to study the effect of Open system dry heating of Bacillus subtilis Spores, and to determine the effects of gas flow rate on the thermal resistance of the bacterial spores. The tests were conducted under conditions of flowing air and nitrogen. Survivor curve tests were run in a specifically de- signed dry heat oven. This oven provided accurate temper— ature control and also allowed air or nitrogen to pass over the spores during the lethal treatment. Experiments were carried out at various flow rates of the two gases (air and nitrogen) and the data were expressed as survivor curves from which the decimal reduction time (D value) was Kenneth I. Fox obtained. Linear regression analysis methods were used to compute the slope of the survivor curves. The results of these experiments indicated that at temperatures below 283’F., increasing the gas flow rate decreased the D value. However at 283’F., the effect of increasing the gas flow rate was to increase the D value. . The resistances observed in the nitrogen tests were about the same as those obtained in the air studies. This seemed to mitigate the possibility of oxidation by atmospheric oxygen as being a major factor in dry heat thermal destruction of bacterial spores. These results seemed to indicate that as the gas flow rate is increased the effect of temperature on the de— struction rate of the spores is lessened, the 2 value being very large. It is believed that the higher gas flow rates cause a greater dehydration of the spores and that spore moisture loss is the determining factor in dry heat thermal resistance. THERMAL DESTRUCTION OF BACTERIAL SPORES UNDER OPEN SYSTEM DRY HEAT CONDITIONS By Kenneth I. Fox A THESIS Submitted to Michigan State University in partial fulfillment of the requirements for the degree of MASTER OF SCIENCE Department of Food Science 1967 ACKNOWLEDGMENTS The author wishes to express his appreciation to his major professor, Dr. I. J. Pflug, for his continued interest and guidance throughout this study and to Dr. M. C. Coleman and Dr. R. V. Lechowich who served on the committee for their suggestions in editing this manu- script. Appreciation is extended to Dr. B. S. Schweigert, Chairman, Food Science Department, for his interest and support of this program; to Mrs. Helen Erlandson for her assistance in the laboratory; and to Bruce D. Eder for his help in editing the manuscript. ii to my parents iii ACKNOWLEDGMENTS DEDICATION. LIST OF TABLES LIST OF FIGURES Chapter I. II. TABLE OF CONTENTS INTRODUCTION. . LITERATURE REVIEW . . . . . . . . A. Characteristics of Spores . . . . 1. Composition Related to Heat Resistance. . . . 2. Characteristics Under Wet Heat . 3. Characteristics of Dry Cells. B. Kinetics of Bacterial Destruction C. Destruction of Bacteria by Wet Heat. 1. General. 2. Factors Affecting Wet Heat Resistance. . . . a. Medium. . . . . . . b pH . . . . . . . . . c. Salts . . . . . . . . d. Age of Cells. . . . e. Growth and Sporulation Tempera- ture O I O O I O O O O D. Destruction of Bacteria by Dry Heat. 1. General. . . . . . . . iv Page ii iii vii viii LA) C) \1 mzw l3 13 1A 1A 1A l2 15 15 Chapter III. IV. Page 2. Factors Affecting Dry Heat Resistance . . . . . . . . 17 a. Initial Number of Organisms . . 17 b. Water Activity . . . . . . 17 c. Menstruum . . . . . . . . 18 d. Support Medium . . . . . . 19 e. Effect of Test Atmosphere. . . 2l 3. Variability of Dry Heat Data . . . 22 EXPERIMENTAL PROCEDURE. . . . . . . . 2A A. Design of Apparatus and Description of Equipment. . . . . . . . . . . 2A B. Calibration of Dry Heat Oven . . . . 32 1. Temperature. . . . . . . . . 32 2. Heating Time . . . . . . . . 32 3. Heating of Cups . . . . . . . 33 A. Cooling of Cups . 33 5. Temperature Variation of Cups With- in the Same Bar . . . 36 6. Temperature Fluctuation Among Bars . 36 7. Operating Range of the Oven . 38 8. Calibration of Thermistor Amplifier. 38 C. Description of Operation of Oven . . . 39 D. Preparation of Spores. . . . . . . A0 1. Growth and Harvesting . . . . . A0 2. Initial Count . . . . Al 3. Preparation for Heating Tests . . A2~ E. Methods of Analysis . . . . . . . AA F. Method of Linear Regression. . . . . A6 RESULTS AND DISCUSSION. . . . . . . . 50 A. Decimal Reduction Times . . . . . . 50 B. Thermal Resistance--z Values . . . . 6A Chapter Page C. Shape of Survivor Curves . . . . . 66 D. Possible Causes for Variability Among Replicate Plate Counts. . . . . . 69 V. CONCLUSIONS. . . . . . . . . . . 72 APPENDIX . . . . . . . . . . . . . . 73 LITERATURE CITED . . . . . . . . . . . 85 vi 01 LIST OF TABLES Lag Correction Factors, and f and 3 Values for Cups Heated in Dry Heat Oven in Still Air . . . . . . . . . . . . Initial Spore Counts Throughout the Testing Period . . . . . . . . . D Values (min) for Individual Thermal Destruction Tests Showing 80 Percent Confidence Limits D Values (min) for Individual Thermal Destruction Tests Showing 95 Percent Confidence Limits . . . . Average Linear Regression D Values in Minutes After Discarding Data Points Be— lieved to be in Error . . 2 Values for Various Gas Flow Conditions. vii Page 3U AA 52 53 SA SA Figure |>-’ I (3 \J'I CD 10. 11. LIST OF FIGURES Page Bottom Block of Dry Heat Oven . . . . . 27 Assembled Top and Bottom Blocks of Dry Heat Oven. . . . . . . . . . . 27 Dry Heat Oven Showing Upper Position of Sample Shelf. . . . . . . . . 28 ry Heat Oven Showing Petri Dish in Position for Receiving Sample Cups . . 28 Diagramatic Pattern of Gas Flow Through Dry Heat Oven . . . . . . . . . 29 chematic Block Diagram of Electrical Circuit Controlling Dry Heat Oven. . . 31 Heating Curve for Sample Cup at 265° F. in Still Air. . . . . . . . 35 Special Sample Bar Allowing Passage of Six Thermocouple Wires . . . . . 37 Thermal Resistance Curve for Dry Heating in Therva l Death Time Cans . . . . 56 Thermal Resistance Curve for Wet Heating in Thermal Deat Time Cans . . . . . 57 Thermal Resistance Curve for Still Air in Dry Heat Oven . . . . . . . . . 58 Thermal Resistance Curve for 1.4 cfm Air Flow in Dry Heat Oven. . . . . . . 59 Thermal Resistance Curve for A.O cfm Air Flow in Dry Heat Oven. . . . . . . 60 Thermal Resistance Curve for 1.4 cfm Nitrogen Flow in Dry Heat Oven. . . . 6l viii Figure Page 12. Thermal Resistance Curve for 3.0 cfm Nitrogen Flow in Dry Heat Oven . . . . 62 13. Sample Survivor Curve for Bacillus subtilis in Dry Heat Oven (Still Air) at 2850 F. . 67 ix I. INTRODUCTION The wet heat destruction of bacteria has always been important to the medical profession, the food industry and the drug industry. Recently with the advent of the space age, dry heat sterilization has become important for steri— lizing interplanetary probes. The sterilization of space- craft has provided a considerable impetus to dry heat thermal resistance research. Very little is known about factors affecting dry heat ucticn of bacteria. The obvious parameters such as time and temperature necessary for the destruction of acterial spores are still not completely understood be- (:7 cause another variable, moisture level, is implied. The<5 surfaces on which the bacterial spores are present have considerable effects on their resistance to dry heat. The atmosphere in which the spores are heated presents many N roblems to the scientist who tries to predict bacterial r resistance. The moisture content of the atmosphere, its chemical composition and its pressure are all variables which are still not completely understood in their relation— ship to dry heat resistance of bacterial spores. It is the purpose of this study to try to understand and gain insight into two of these variables: (I) the effect of nitrogen vs. air and (2) the gas flow rate. II. LITERATURE REVIEW A. Char cteristics of Spores H) ;. Composition Related to Heat Resistance The formation of spores is perhaps one of the most outstanding characteristics of the bacterial genera iacillus and Clostridium. The spores of these genera are characterized as being highly refractile, and having high=v density. These spores, by virtue of their dormant state maintain greatly reduced metabolic activity. It has been oostulated that in the genus Bacillus the spore consists of a central cortex surrounded by a spore coat of protein, iWarth, Ohye, and Murrell, 1962). The central cortex has been shown by electron microscopy to be a layered matrix 'Mayall and Robincw, l957). One compound which has been consistently found in Lhe genus Bacillus is dipicolinic acid (DPA) (Church and “Ivorson, 1939); the DPA content of Bacillus spores usually ranges from 5 to lU percent dry weight (Murrell and Warth, 1965). This DPA is always bound by calcium ions so that noInatter what the DPA content, the calcium-dipicolinic acid ratio is approximately one (Murrell and Warth, 1965). These authors (Murrell and Warth, 1965) correlated *arious factors to heat resistance of the spores. They developed multiple regression correlation equations for seven variates, and co.related these variates to heat resistance. These variates were: dipicolinic acid, iiamincpimelic acid, hexosamine, spore weight, Mg-Ca, Ca, Lg. Inese e/uations enable heat resistance to be pre— iitted with a fair degree of precision. The calcium content appears to have an effect on .he heat resistance of bacterial spores; increasing calcium cntent appears to increase the spore resistance to wet heat (Curran, Brunstetter and Meyers, 1943). Sugiama 1951), Amaha and Ordal (1957) and others have observed ‘ne ia:t that calcium is needed in the development of heat 'esistant spores. Furthermore, d,e-diaminopimelic acid :DAP) has also been shown to be a constituent of heat resistant spores (Warth et al., 1962). c-3r“:t_-ls‘l:s Inger et Feat . fl - . A“ A. a} ,‘ 1" ’. ,I. a [I I.\ ‘, > ‘,_‘ , i 1 a a c aa' (ij/ DHVWCQ that the heat TESlStanctt pres increases with increasing calcium ion (i) he effect of holding the spores in calcium buffers demonstrated by Alderton, Thompson and Snell (196A) may be to increase their calcium ion content and subsequently their heat resistance. It is questionable whether the resistance would increase when held in solutions sther than calcium buffers. Alderton, Thompson and Snell al96A) stated that holding of spores in sodium buffer at pH 5.7 gave only minor enhancement of heat resistance, but at higher pH the sodium ion was effective in conferring heat resistance. Because of the relationships between DPA content and heat resistance, and observations that spore development temperature affects heat resistance, the central cortex appears to be functional in heat resistance. The moisture content of the spores is believed to have an effect on their heat resistance. Early investigators (Cohn, 1877; Burke, 1923) thought that the spore contained a water im- permeable membrane. This has been challenged by Murrell and Scott (1958) and Black and Gerhardt (1962). Henry and Friedman (1937) postulated a theory for the heat resistance of bacterial spores, which claimed that most of the water in the spore is bound water, and that this bound water may be inactive in so far as its influence on the coagulation of protein material by heat is concerned. Friedman and Henry (1938) determined the bound water con— w— tent for spores and vegetative cells of Bacillus subtilis, 2. § negaterium, and B. mvcoides. They found that in all cases, ——- the spores had a greater water binding capacity than did the corresponding vegetative cells. Waldham and Halvorson (195A) determined the relationship between equilibrium vapor pressure and moisture content of bacterial spores. / They proposed that the spore is heat resistant because the *- proteins in the spore are immobilized through linkages in— volving the polar groups and some solid material. Sadoff et al. (1965) investigated the effect of various solvents on the properties of glucose dehydrogenase from spores of Bacillus cereus in an effort to understand the mechanism of its heat resistance in spores. These authors found a million fold decrease in the heat re- sistance of the glucose dehydrogenase in Yllg when spores germinate. They found that this same range of heat re- sistances can be produced with isolated enzymes when sub— jected to various ionic environments. These experiments: suggest that the heat resistance of bacterial endosporesi may be a function of the heat resistance of the enzymes.“” It is known that several enzymes which are present in spores show greater heat resistance than the enzymes present in the vegetative cells (Stewart and Halvorson, 195“). There is also evidence that the more heat resistant bac- terial spores are possibly more strongly disulfide bonded in the protein layers of the cell (Murrell, 196A). 3. Characteristics of Dry Cells Black and Gerhardt (1962) found evidence that the spore consists of a central core which is kept relatively low in moisture in the dormant spore. Since dry proteins are more thermostable than moist proteins, this may have some bearing on heat resistance. Black and Gerhardt (1962) in their studies of the permeability of spores found that the water is distributed unevenly, with the core having little water and a high density. Finally these investigators proposed that the core of the dormant spore exists as an insoluble and thermostable gel, in which cross linkages between macromolecules occur through stable but reversible bonds so as to form a high polymer matrix with entrapped free water. The theory of a contractile cortex system in the bacterial spore would provide a mechanism to dehydrate the protoplast and a mechanism for maintaining this state. The contractile cortex theory is compatible with the cur— rent data available on water permeability of bacterial spores (Lewis, Snell and Burr, 1960). Since it seems probable that there is free passage of water into and out of the bacterial spore (Black and Gerhardt, 1962), this water need not be entirely excluded by mechanical pressure from the cortex. B. Kinetics of Bacterial Destruction To discuss the death of bacteria, we must have some suitable criterion of death.; Schmidt (195a) has stated that the only single practical criterion of death of micro— organisms is their failure to reproduce, when as far as is known, suitable conditions for reproduction are provided. If we assume that this definition of death is satisfactory then we must inquire into what causes a cell to lose its ability to reproduce. Amaha and Sakaguchi (1957) have stated that the death of bacterial spores by heat is a gradual chemical process which proceeds step by step. Rahn (l9U5) proposed a logarithmic order of death for bacteria. This theory stated that the death of a cell is due to the inacti— vation of a single critical molecule. He therefore asserts that the death rate should follow the same kinetics as does a monomolecular decay reaction. The expression for this rate of death is then Where, N = number of organisms remaining alive k = rate of destruction (constant) t = time By integrating this equation k IgfiL—kfdt we obtain, 1n N = —kt + C where C = constant of integration using the initial conditions where t = O and N = N 0) log N0 = C log N - log N0 = —kt Katzin, Sanholzer, and Strong (19A3) obtained the follow- ing equation for a 90 percent reduction in the original population: k = x log NO/0.1NO (‘le Here they defined t as the decimal reduction time. Schmidt (195A) changed the equation slightly by using D for decimal reduction time and substituting it for 1/k obtained D = t/(log NO — log N) This equation then suggests a straight line relation— ship if we plot log N vs. t. This is the equation of the Logarithmic order of death as it was originally proposed by Rahn. Much evidence appears to support the logarithmic theory, (Madsen and Nyman, 1907; Watkins and Winslow, 1932; Rahn, 19A5), however, many investigators have obtained survivor curves which are not linear. A number of workers have obtained wet heat survivor curves which were concave downward (Amaha and Ordal, 1957; El-Bisi and Ordal, 1956; Licciardello and Nickerson, 1963, Lechowich and Ordal, 1962 and Fox, Eder and Pflug, 1967). Other investigators have found wet heat survivor curves which were concave up- ward (Frank and Campbell, 1957; Walker, Matches and Ayres, 1961; Fox, Eder and Pflug, 1967). 10 Various explanations have been offered for these nonlogarithmic curves. Rahn (19A5) suggests that curves which are concave downward are caused by clumping of the individual bacterial cells. Fox, Eder and Pflug (1967) gave as a possible cause of their concave upward dry heat survivor curves, the fact that a mixed culture might be present. Rahn (19A5) suggests that curves which are con— cave downward are caused by clumping of the individual bacterial cells. El—Bisi and Ordal (1956) explained their concave downward wet heat survivor curves as follows: during relatively short heating times some of the viable spores were not heat activated and as a result germination did not occur when these samples were plated. At longer times, the number not activated diminished. Because the number of spores surviving at short times was underesti- mated, the survivor curves did not drop logarithmically until all viable spores were heat activated. C. Destruction of Bacteria by Wet Heat 1. General Wet heat is defined as heating in an environment of 100 percent relative humidity or an environment in which the water activity is very close to 1.00. The water activity is the moisture content of the spore which is in equilibrium with the moisture in the surrounding atmosphere. 11 Wet heat refers to the heating medium being saturated steam above 212° F. or water at temperatures below 212° F. One of the first theories for the destruction of bacteria was proposed by Lewith (1890). He proposed that the coagulation of protein was the cause of death of bac- terial spores for both wet and dry heat. His theory re— garded the moisture content of the bacterial cell of extreme importance in determining its heat resistance. He therefore believed that bacteria were much more labile to wet heat than to dry heat because of the greater thermolability of moist proteins. Rahn (1945) in explaining his logarithmic order theory , postulated that a single critical molecule was coagulated orI denatured and this caused the cell to die. Ingraham (1962) proposed that a hereditary factor in the cell was somehow inactivated by the heat. To understand the destruction of bacterial spores in wet heat it is necessary to discuss some of the processes involved in producing spores from vegetative cells. The genus Bacillus forms spores under a variety of conditions. These conditions of spore formation affect the heat resis- tance of the final spores. The transformation of a vege- tative cell into a spore is accompanied by a number of changes in the physiology and biochemistry of the bacterial cell. Although the complete mechanism of spore formation has not been elaborated, a number of factors have been shown to promote sporulation in the Bacillus species. l2 Srinivasan (1965) found that extracts of spore formers possess the ability to transform vegetative cells of B. cereus to granulated cells having the property of sporu- lating endotrophically i.e., sporulating in distilled water. Amino acids appear to play an important role in the sporu— lation process; Bernlohr (1965) found that during sporu- lation there is an increase in the intracellular pool of many amino acids. Isoleucine and valine are oxidized to carbon dioxide during sporulation in B. licheniformis. Many workers (Amaha and Ordal, 1957; Murrell and Warth, 1965) have found that Mn++ ions will induce sporulation in the genus Bacillus. Before spores of bacteria will germinate, they must be either heat activated or somehow chemically treated. Rieman and Ordal (1961) showed that certain B. subtilis spores can germinate without heat activation on alanine initiation, merely by the addition of calcium and DPA. Since the activity of alanine dehydrogenase has been found to be very high in germinating spores, O'Connor and Halvorson (1960) proposed that alanine and some of its analogues initiate germination since they are deaminated by alanine dehydrogenase. The method of heat shocking spores to cwuise them to germinate was first used by Curran and Evans (1945). Heat activation causes various changes in the spcnres, stimulates germination, activates enzymes which are o pawn map gmzosnp 30am new mo chopped ofipmemewmfioll.m mesmfim 77 21:1?ij \ d! I whopcm mam 30 The temperature controller is a Honeywell Versa— Tran Transistorized amplifier relay #R708lC, designed to control a heating load. Using the L7038 thermistor sensor it was possible to control the oven heaters so the oven temperature variation was within a temperature differential of approximately 0.3° F. This temperature controller actuated a normally open 10 amp relay which in turn con- troled the input current to the four heating elements; the heating elements are 3/8—inch diameter x 6-inches long and are rated at 250 watts at 120 VAC. Figure 3 shows a schematic block diagram of the oven electrical control circuit. Eighty minutes were required for the oven to heat from room temperature to 260° F.; a timing device was in- cluded in the electrical circuit so the oven could be auto— matically turned on 2 hours before testing was to be started. To study the effects of gas flow rates on the rate of destruction of the bacterial spores a system was designed to carry and meter the gas from the compressed gas cylinders to the oven. The gas flow rate was controlled by a dia— phragm pressure reducing valve attached to the gas cylinder. The gas was metered using a previously calibrated rotameter. It was important that the gas flowing over the spores be at the same temperature as the spores. By inserting thermocouples in the chambers within the oven Just above the positions where the spores are held in the cups, it was found that the gas temperature was always within 1° F. 31 thernfistor heaters #— amplifier thner control Figure 3.--Schematic block diagram of electrical circuit controlling dry heat oven. 32 of the oven temperature. This was verified at both the high flow rate (4 cfm) and the low flow rate (1.4 cfm). B. Calibration of Dry Heat Oven To calibrate the oven, it was necessary to determine a number of parameters: temperature control cycle and fluctuation, heating up time, heating and cooling times of the sample cups, temperature variation among cups with— in the same bar, temperature variation between bars, and. operating range of the oven. 1. Temperature The temperature of the oven was found to follow a cyclical pattern; the magnitude of the fluctuation at 260° F. was about 0.5° F., and the cycle time was 5.5 minutes. Since the oven was provided with several thermo- couple holes, it was possible to measure the temperature at various points across the block. It was found that the greatest temperature differential in the block was about 1° F. 2. Heating Time The oven required about 80 minutes to heat from an initial temperature of 75° F. to an operating temperature of 260° F. The heating curve (temperature vs. time) is linear. 33 3. Heating of Cups To determine the heating and cooling times of the sample cups a small (30 gauge) thermocouple was soldered in the bottom of a sample cup. This cup was then loaded into the special bar and pulled into the oven. Using a Honeywell Recording Potentiometer, the temperature was recorded every 5 seconds during the heating of the cups. These time-temperature data were then plotted by the method described by Ball and Olson (1957). This method involves plotting the temperature difference, heating medium temperature-sample cup temperature, on inverted semi-logarithmic coordinates versus heating time. The temperature response parameter f is defined as the time required for the resulting linear heating curve to traverse one log cycle (Kopelman, 1966). The heating lag is ex- pressed by where Ta is the ordinate of the origin of the asymptote T1 is the temperature of the heating medium T0 is the initial temperature of the sample cups 4. Cooling of Cups To determine how rapidly the cups cool after removal from the oven into the sterile petri dish, cups with the 34 small thermocouples were pushed from the oven and allowed to cool while the temperature was recorded on the potentio— meter. These data were plotted as cooling curves (Ball and Olson, 1957) and the fC (temperature response parameter for cooling) and Jo (cooling lag) were calculated. Figure 4 shows a sample heating curve for the cups. Table 1 shows the f and 3 values of the sample cups for various oven temperatures determined from the various heat— ing curves and also the lag correction factors. The lag TABLE 1.——Lag correction factors, and f and J values for cups heated in dry heat oven in still air. f f J J Lag Correction Factor (min) Temp. h c h c °F. (sec)(sec) z=10 20 30 40 60 80 255 117 80 0.71 1.0 1.8 1.3 0.9 0.67 0.28 0.02 265 120 91 0.75 1.0 2.5 1.9 1.5 1.4 0.87 0.61 275 110 78 0.70 1.1 1.9 1.4 1.0 0.80 0.45 0.20 285 135 84 0.33 1.0 1.8 1.1 0.67 0.40 —- —— correction factor is the time which should be subtracted from the actual heating time in a thermal resistance study since it represents the initial heating time where no significant lethality is accrued and the lethality of the cool that occurs after the end of the heating time. The lag correction factors were calculated by the method of Pflug (1966). Since these values were relatively small, 35 264 3. I ”ll! 255 f= 120 sec. j = 0.75 165 TEMPERATURE,°F 1 III [I I I I I I I I 25 50 75 100 125 150 I75 TIME-SEC. Figure 4.--Heating curve for sample cup at 265° F. in still air. 36 it was decided to discount them as being insignificant in plotting the survivor curves. 5 Temperature Variation of Cups Within the Sam Bar To determine the temperature variation of the six cups within one bar a special bar was prepared with a hole drilled as shown in Figure 5. A sample 30 gauge thermocouple soldered to the bottom in each hole and the six pairs of lead wires the hole in the bar through the push rod out the oven and then to the potentiometer. The cup with a was placed passed through the rear of bar was moved into the oven, and after the cups had reached oven tempera- ture the temperatures were recorded on the 12 point record— ing potentiometer. The temperatures of the six cups within the same bar agreed to within 0.5° F. It is of this temperature difference may have been thermocouples themselves. 6. Temperature Variation Among Bars felt that part due to the To determine if there was any temperature variation among the six bars, each bar was provided with a thermo— couple inserted through the push rod into the thermocouple hole at the rear of the bar. A set screw at the rear of the bar held the thermocouple in place. In this manner each bar temperature could be measured each 5 sec. using ‘the recording potentiometer. It was found,after observing tlie recorder output for this test for several hours, that 38 there were essentially no differences in bar temperatures. Due to the method of printing of the temperatures and the inherent error in the potentiometer only differences greater than about 0.4° F. can be discerned. 7. OperatingfiRange of the Oven As a final test it was necessary to determine the limits of temperature within which the oven could be operated. To do this the oven was set at different temper— atures and the temperature fluctuation observed. It was found that at all the temperatures tested from 230° F. to 315° F. the temperature control was within 0.4° to 1° F. This fluctuation is due in part to the temperature profile set up in the block. Temperatures above or below this *3 J a.ge were not tested since it was not desired to utilize such temperatures. 8. Calibration of Thermistor Amplifier t was necessary to calibrate the thermistor amplifier so the temperature could be preset to within 3° F. The re— maining fine control was accomplished using the potentio- meter. A dial plate on the thermistor amplifier was simply rotated and reset to assure calibration. In this manner it was possible to set the temperature to within 3° F. Since all the bar temperatures were the same the monitoring of the system during dry heat testing was accomplished by measuring the temperature of the third bar. 39 C. Description of Operation of Oven The following discussion will describe an actual de— tailed operation of the oven under zero air flow conditions. (For convenience this discussion will assume that the oven is operated at 270° F. for a total time of 3 hours, and that the samples will be withdrawn at 30—minute time inter- vals.) X“ The procedure is as follows: Adjust temperature control (approximately : 3° F.). Set preheating timer. When oven stabilizes readjust control so that oven cycles : 0.5° F. of the control temperature. Load 36 samples. At t = 0 all samples are drawn into oven and the timer is started. Shelf is lowered to unloading position. Just before t = 30 a sterile petri dish is placed At t = 30 the first push rod is operated to remove samples which fall into petri dish. Using sterile tongs the sample cups are trans- ferred to sterile 10 ml water blanks. Steps 8 and 9 are repeated for each time interval for the duration of the test. 40 D. Preparation of Spores 1. Growth and Harvesting The organism used in this study was Bacillus subtilis 5230 (15 p). This strain of B. subtilis will grow anaero- bically in the presence of fermentable carbohydrate (Sisler, 1961). The original culture was provided by Dr. C. F. Schmidt of Continental Can Company. He originally obtained the culture from H. Curran as a 15 u strain. A few m1 of the stock suspensionvmnmaheat shocked and placed in five tubes of dextrose, tryptone, starch (DTS) broth with bromcresol purple indicator. These tubes were incubated for 24 hours at 98° F. after which a loop of suspension was transferred to another 5 tubes of DTS broth. After 24 hours incubation at 98° F., one loop of suspension from each of these five tubes was inoculated onto five plates of sporulation media which were then incubated for 108 hours at 98° F. The sporulation media consisted of Difco nutrient agar containing 0.5 percent glucose and 1 ppm Mn++ from MnSOuaH2O. To prepare the media, 0.5 percent glucose was added to the nutrient agar and then autoclaved for 15 minutes at 250° F. Then a solution of MnSOu-H2O (100 ppm) was prepared, sterilized and added to the agar just prior to pouring the plates. The plates were allowed to harden before streaking. 41 After the plates had been incubated for the appro— priate time, 50 m1 of sterile distilled water were poured over each plate and an L-shaped glass stirring rod was used to wipe the spores from the surface of the agar. The water which now contained the spores was poured through a sterile glass wool filter through a sterile funnel into centrifuge bottles (250 ml). The surface of the agar was washed once more with 20 ml of sterile water and this solution was also poured into the centrifuge bottles. The suspension was distributed throughout four centrifuge bottles. These spores were then centrifuged for about 30 minutes at 2800 rpm, and the supernatant discarded. The spores were then resuspended in sterile water, shaken to break up any clumps of spores and centrifuged again. This procedure was repeated four times. Finally the spores were resuspended in M/l5 phosphate buffer, pH 7.0 and washed in the buffer three more times. They were then stored in this buffer at 358 F. B. Initial Coung The spore suspension was plated (pour plate) to deter- mine the number of spores. A small sample was removed from the stock bottle and heat shocked for 10 minutes at 212° F. Appropriate dilutions were then made and the spores were plated in duplicate. The media used for this determination was dextrose, tryptone, starch agar (DTS). The plates were incubated for 48 hours at 98° F. and the colonies were 42 counted. The counts showed that this stock solution con- tained 8.5 x 108 spores/m1. Microscopic examination of this culture showed that it consisted essentially of 100 percent spores as determined by Malachite Green-Safranin spore stain. A 1/100 dilution of this suspension was made using the M/l5 phosphate buffer and poured into a small jar con- taining glass beads and a magnetic stirrer. This jar was used as the stock suspension for the entire set of experi— ments. The magnetic stirrer and the glass beads were used so that each time it was necessary to withdraw samples from the jar, the contents could be mixed to break up any clumps and distribute the spores evenly. This suspension was plated to determine the number of spores and the count showed that it contained 8.5 x 106 spores/ml. 3. Preparation for Heating Tests Io prepare the spores for heat treatment, 0.01 ml of an approXimately 107 spores/ml suspension was dispensed L (j) H" :5 a micrometer syringe (Roger Gilmont Instruments, Inc.) into small 11 mm O.D. x 8 mm deep tin plate cups (Pflug and Esselen, 1953). Prior to innoculation the cups had been washed, placed in petri dishes, sterilized in the autoclave at 250° F. for 30 minutes, and dried in an air oven at 250° F. The inoculated cups were dried at 70° F. for 24 hours at 29 in. mercury vacuum and stored in a dessicator over CaCl2 until used. 43 To determine the initial number of organisms for each test, five inoculated cups were dropped into each of five screw cap dilution tubes containing 10 ml sterile distilled water. These tubes were placed in a boiling water bath for 10 minutes to heat shock the spores. After the heat shock, the caps were tightened and the tubes were shaken Vigorously for 10 minutes for removal of the spores from the surface of the cups, and to distribute the spores throughout the 10 ml suspension. A 1/100 dilution was made of each tube and one m1 of the dilution was plated (pour plate) with dextrose, tryptone, starch agar. When the agar had solidified, a thin layer of DTS agar was poured over the surface to prevent any spreading of surface colonies. The plates were inverted and incubated for 48 hours at 98° F. The plates were counted, and the average count of the five plates taken as the initial number of organisms. The initial number varied slightly from test to test over the period during which the experiments were conducted. The initial number for various dates through— out the testing program are given in Table 2. For the heating studies, the spores were prepared as outlined above, placed in the dry heat oven for the appropri— ate heat treatment time, dropped into a sterile petri dish and transferred into screw cap dilution tubes containing 10 ml of sterile distilled water. The tubes were shaken vigorously for 10 minutes for removal of the spores from 44 TABLE 2.——Initial spore counts throughout testing period. Initial Count Date Spores/Cup 10—17 7.0 x 104 10—26 6.8 11-7 7.3 12-5 6.4 12—13 6.5 12—20 7.0 1-9 6.5 the surface of the cups. Appropriate dilutions were made according to the particular heat treatment which the samples had received, and one m1 of the dilution was plated (pour plate) onto DTS agar as outlined above. v—-\ E. Methods of Analysis There are two general methods available for the analysis of heat resistance data: Fraction Negative (FN) and Survivor curve. The Fraction Negative is a procedure in which the bacterial suspensions to be tested are heated in replicate tubes until the viable population in each tube has reached the point where some of the tubes contain at least one viable cell and some of the tubes are sterile. The method of analysis consists of a most probable number technique 45 for determining the number remaining and from this value the D value can be determined. This method has been ade- quately described by Eder (1966). The other common method and the one used in this study consists of reporting the data as survivor curves. In this method the number of viable organisms is counted after various heating treatments and the number of viable cells is plotted against the time. The plate count— survivor curve method gives more information about the order of death of the bacteria than does the FN analysis. Furthermore the survivor curve does not depend upon any assumptions as does the fraction negative method. The principle advantage of the fraction negative method of analysis is the fact that it allows one to calcu— late the D value in the very low survival ranges. By using survivor curve techinque we are limited to about 30 colonies as a lower limit of survival. In many sterilization experiments it is indeed the low levels of survival that we are interested in. If this is the case it would be a good idea to use the Fraction Negative method in the low survival range and a standard most probable number technique in the upper range. This would generate a survivor curve which would range from the initial number to a very low survival level. The method used in this thesis involves plotting the number of viable spores at various time intervals against the time on semi-logarithmic coordinates. 46 The data were analyzed by means of linear regression using the least square approach. The plate counts at the various time intervals were typed onto punched computer cards and the least square coefficients, i.e., the D value (-1/slope) and the apparent initial number Na (ordinate intercept) were calculated. Eighty percent and ninety- five percent confidence limits were calculated on the D value. To perform this analysis a program was written for the Michigan State University CDC 3600 digital computer. This program calculated for each experiment the D value, the apparent initial number Na and the confidence limits on the D value. It was found that the confidence limits of some of the D values were large as shown by the analysis which was a modification of the t test. These large confi- dance limits were caused by the great variability in the replicate plate counts at a given time. F. Method of Linear Regression The linear regression D value was calculated by the least squares method of Dixon and Massey (1957). The method will be described here in detail. Each survivor curve test resulted in a series of six replicate plate counts for each time interval. For the analysis, the plate counts (corrected for dilution) represent the P values and the times represent the x values. Each corrected plate count was first converted to the corresponding logarithm so that for this analysis: 47 Y = log P The x values were left as natural numbers. The following quantities are then calculated: N (1) Y = Z Xi/N N = total number i=1 of data points per test _ N (2) Y = z Yi/N i=1 N 2 z X 2 - 1‘1 i=1 i N (3) 3x2 = N _ l variance of x (4) SX = VSXZ standard devi- ation of x N 2 N E ii] 1—1 X Y - . i=1 1 N (5) 8y2 = N _ 1 variance of Y (6) S = VS 2 standard devi- y y ation of Y N N E XiZYi 1—1 2 XiYi — ———————— i=1 N (7) b = N 2 slope of Z X regression N i=1 1 line 2 X 2 - ._ 1 N i-l (8) D = since by definition D = - log Na/N log N = —D—- This is the log decimal '3— reduction time t— Na/N = —t/D + log Na equation of a straight line in the form of Y = m x + b where log N = ordinate value i-.- - D — Slope LOg Na = ordinate intercept N iilYi _ apparent (9) log Na = N - bx initial number N _ 1 mean square (10) Sy-x2 = fi—:—§ (Sy2 - b2 - sz) deviation of sample points from regres— sion line (11) Sy'x = VSy-x2 standard error of estimate (l2) (l3) |+ Sy-x S x /N - l where confidence limits of slope t is the .975 percentile of the t distribution for N-l degrees of freedom confidence limits of D value IV. RESULTS AND DISCUSSION A. Decimal Reduction Times The data from all experiments were used to calculate linear regression survivor curves, as previously described under analysis. Table 3 summarizes the D values obtained for the individual tests showing 80 percent confidence limits for each D value. Table 4 shows the same D values with their 95 percent confidence limits. Table 5 shows the average linear regression D values after discarding some tests which were felt to be in error. In preparing Table 5, those D values which showed opposition to the theory that as the temperature increases the D value decreases, were discarded. The following D values were discarded: Temperature (°F.) Flow Condition D Value (min) /”“\ {255; 0 flow air 110 275 1.4 cfm air 62 285 1.4 cfm air 109 In those cases where more than one D value was ob— tained at the particular condition an average was taken of the values. 50 51 On examining Table 5 we can see that the resistance at 255° F. (D value) decreased as the flow rate was in- creased. The D value obtained for the low flow rate (1.4 cfm) of nitrogen was the same as that of the high flow rate of air. However, the high flow rate of nitrogen gave the lowest D value of all. We see a slight decrease in resistance between the zero flow condition and the low air flow condition at 265° F. However, there is no difference between the D value obtained at the low air flow rate and the high air flow rate. The D values for the nitrogen tests were lower than those for air, but no difference was observed between the two flow rates. There appeared to be no difference in resistance be- tween the still air condition and the flow conditions at 275° F. No difference was observed between the nitrogen flow rates; however, the nitrogen D values were about 1/2 the value of the D values obtained in the air tests. At 285° F. the effect of increasing the flow rate of air has been to increase the D value slightly. For the nitrogen tests there is a slight increase in D value with higher nitrogen flow. Table 6 summarizes the z values (temperature change required to produce a ten fold change in D value) for the various experimental conditions. The data for the closed System dry heat and for the wet heat are from Fox, Eder and Pflug (1967). These data are listed to show the 52 Aboauoov maumav Aomauamv Ameuaav am am an om mmm Amaanmev Amaaumav Aomaumav Aammuaev Aamuemv 50H no mma moa m: .5mnmmv Asaauosv Ameauaav as He mm mm em mam Aoa-mav Aos-oav Aomm-mac “Ha-sac Aaam-asv mm m: flea mo moa Aemmanaaav mom Ammaumsv Aamaumav Amsaumwv Ammaummv flammnamv mom ea ma SHH son one Amflmuaav Ammmueoav won and Amomfiueomv Ham Ammflummv Aammumfifiv Amamnmaav Aammummflv Asoflummv mmm FHA Hma mma mam OHH Amemuaoav mmm .sco o.m .suo a.H .sc0 0.: .sco :.H .sc0 0 A.moV Cowoepfiz cowoapflz mfi< LH¢ efi< manpmemQEmB .mpfiEHH mocmpfimcoo ucmoemd om wcfizonm mummp COHpQSmemU HMEemcu Hm3©H>HUcH pom AQHEV mosam> QI|.m mqmde 53 Ammfiuamv Aeaalamv Assansev Amsuomv ss as as am mam Ammmumev Aoaaummv Au- -mev Aamsmnomv Asm-amv sea as mmH aoa m: Aamauomv Amomumzv Aaaaumov Hs mm em msm Aomuaav Aflsnmmv Asaaummv Ammanmev Aommnomv sm we and mm sea A.. uomv mom Amsaasmv Ammanaov Ammmumsv Amomumsv Au- nosv mom sa ma SHH soa aea Asmanoov Aammuomv moa ::H An. -emmv Ham Amaaummv Amamumoav Ammmumav Aasomumaav Aemmumsv mmm sHH Hma aoa mam OHH Amasausmav mmm .eho o.m .sco :.H .sc0 0.: .eho :.H .Eu0 0 A.sov cowonpfiz cowonufiz LH< LH< AH< magpmnmqeoe .mpHEHH mochHMQOO unmoema mm meazoem momma concoswpmme flashers assessaeea sou Aeasv mmzam> a--.: mamas 54 TABLE 5.--Average linear regression D values in minutes after discarding data points believed to be in error. Temper— Air Nitrogen ature (°F.) Still 1.4 cfm 4.0 cfm 1.4 cfm 3.0 cfm 255 383 216 169 151 117 265 165 107 112 93 97 275 100 95 106 48 57 285 47 74 95 64 .77 TABLE 6.--z values for various gas flow conditions. Flow Condition z value (°F.) D250 (min) ' dry heat closed system- TDT can 31 600 1 wet heat closed system- ; ‘.TDT can 25 0.50 . still air-dry heat oven 32 800 1.4 cfm air flow-dry heat oven 50 340 4.0 cfm air flow-dry heat oven 100 120 1.4 cfm nitrogen flow- dry heat oven 42 270 3.0 cfm nitrogen flow- dry heat oven 73 150 55 relative values of the open system resistances when com— pared to the closed system and wet heat system. Figures 6 through 12 show the thermal resistance curves (plot of log D value versus temperature) for the various heating conditions. Figures 6 and 7 are from Fox, Eder and Pflug (1967). It is important to realize that there is a major difference between the open heating systems and the closed systems. The open dry heat system provides a relatively low humidity and it is probable that as the spores are heated, they also become drier. For this reason the sur— vivor curve has a slightly different meaning in the open system than in the closed system. In the open system the moisture content of the spores may not be constant through— out the heating period; the spores may become drier as they are heated due to the loss of moisture from the open system. in the wet heat system, the spores are maintained at a water activity near 1.0 throughout the heating time, and in closed system dry heat methods there is an equilibrium established between the water in the spores and the water Japor in the atmosphere inside the container. If the water activity of the spores were held constant during the heating period we could be more certain that the D value obtained was a true D value. However, it is not possible at the present time to hold the water activity of the spores constant and at the same time maintain an open LOG D VALUE 56 5 4- 3_ Z : 31°F D250 = 600 MIN 2.. 1 200 250 330» 350 TEMPERATURE, °F Figure 6. --Thermal resistance curve for dry heating in thermal death time cans. 57 3 2.. m :3 _I E. .. 1_ Z=25°F O 02”.:0'5 MIN 0 0 —l o- -1 150 150 280 210 TEMPERATURE,°F Figure 7.--Thermal resistance curve for wet heating in thermal death time cans. 58 UJ 3 2:32T' § 02502800 MIN C3 0 1‘ o, _J I) I I I I 255 265 275 285 TEMPERATURE °F Figure 8.--Thermal resistance curve for still air in dry heat oven. 59 UJ ' :3 .J < O > 2:50 F 0 02502340 MIN L9 1" o _J 0 I l u u 255 265 275 285 TEMPERATURE °F Figure 9.--Thermal resistance curve for 1.4 cfm air flow in dry heat oven. 6O 3 DJ :> _J < > o z: 100 °F 0 1"“ 02502120 MIN 0 .J 0 I I l I 255 265 275 235 TEMPERATURE °F' Figure lO.--Thermal resistance curve for “.0 Cfm air flow in dry heat oven. 61 3 Z=42°F m Dzso=270 MIN 2) _l 2- <[ :> '0 L9 0 .J 1 I I I I 255 265 275 235 TEMPERATURE °.F Figure ll.--Thermal resistance curve for l.“ cfm nitrogen flow in dry heat oven. 62 Z=73°F Dzso=150 MIN LOG D VALU E I l I 255 265 275 285 TEMPERATURE ’F‘ Figure l2.--Therma1 resistance curve for 3.0 cfm nitrogen flow in dry heat oven. 63 system. Murrell and Scott (1966) reported that they held the water activity fairly constant throughout the heating schedule, but to do this it was necessary to use sealed test tubes containing certain salts to keep the relative humidity constant. If we assume (1) that as the flow rate of gas over the spores is increased, the rate of dehydration of the spores is accelerated and (2) inactivation of the spores is increased by extreme dessication then it would seem that spores are much more sensitive to thermal destruction in the more dessicated state. Davis, Silverman and Keller (1963), however, reported that up to 40 percent of the initial number of organisms of g. subtilis var. niger could survive for 5 days at 60° C. under ultra high vacuum (approximately 10"10 Torr). At the same temperature these workers found that under atmospheric pressure about 70 per— cent of the initial number of spores remained viable for 5 days. It is apparent then from these studies that the ef- ('f fee of extreme vacuum (dessication) does cause some death of bacterial cells by itself. When these workers held the same spores under the ultrahigh vacuum for 5 days at higher temperatures, they found that at 880 C. less than 0.01 per— ;en; survived and at 100‘ C. and 107° C. there were no survivors remaining. The effect of nitrogen has been to give resistances slightly lower than those obtained in air. It was originally thought that if oxidation of dry bacterial 6M spores was contributing some lethal effect, the nitrogen should increase the resistance since there would be little if any oxidation during the heating in the nitrogen. The results show, however, that the resistance in nitrogen as compared to air was higher only at 285° F. Since at this temperature the D value of the spores heated in air generally increased as the air flow rate increased we cannot infer anything concerning oxidation as a cause of death. If oxidation were occurring during dry heating in air we might expect the D value to decrease as we increase the air flow (as it did at temperatures below 285° F.), but we would (I) \ ('f xpec the D values under nitrogen to be very high. Pheil, flu , Nicholas and Augustin (1967) suggested that if the "U 0‘) O xggen content of the gas is responsible for the major destructive effect in dry heat sterilization, then the dry heat resistance should be less in oxygen. However, in their studies these workers found that the resistance was not measurably different between oxygen and air. These aut ors also tested the resistance of Clostridium sporogenes LU and -a3illus subtilis under inert gas atmospheres. They found that in general these inert gases (helium, nitrogen) gave the largest D values. B. Thermal Resistance--z Values From Table 6 we can see that for both the nitrogen and the air tests, the largest 2 value was obtained at the 65 highest flow rate which means that as the flow rate of the gas increases, the thermal resistance becomes less temperature dependent. In the dry heat closed system using thermal death time cans, the open system with zero air flow, and the open system having low flow rate we have observed essen- tially the same 2 values. The low flow rate of nitrogen has given a slightly higher 2 value. Therefore in systems where the rate of dehydration (rate of flow) of the spores is relatively low (closed systems and low flow rate systems) the main influencing factor of the thermal resistance is the temperature. Eder (1966) studied the resistance of Bacillus subtilis spores in simulated flexible package seals. This study was an effort to determine how the resistance of the spores is affected when the spores are confined to a very small closed system, i.e., the seal interface. He proposed that if moisture loss from the spore during dry heating decreased the resistance, then conditions which restrict the water loss might increase dry heat resistance. He found that at high temperatures (3050 F.) the resistance was higher in simulated seals than on thermoresistometer cups, but at lower temperatures the two resistances were about the same. 66 C. Shape of Survivor Curves Figure 13 shows a sample survivor curve. This curve is representative of those obtained for all the heating tests. In all cases there is an apparent initial rapid drop in number of survivors. This shape is generally known as concave upward, or broken survivor curve. Alder- ton, Thompson and Snell (196“) stated that their data sup- ports the hypothesis that concave upward survivor curves result from a gradual increase in heat resistance developed during heating. In their experiments Bacillus megaterium spores were first stripped of metallic ions by holding them in nitric acid, then stored in calcium buffer solutions and finally tested for heat resistance and Ca++ ion uptake at preselected time intervals. Another explanation of the characteristic shape of these dry heat survivor curves may be explained as possibly being due to the fact that the culture under observation is non—homogeneous in resistance, and that there are mostly very liable or low heat resistant organisms which are killed very rapidly as indicated by the first portion of the curve. The second portion of the curve could be due to the higher heat resistance of the remaining organisms. Stumbo (1965) gives two possible explanations for these concave upward survivor curves. First he discusses the mixed flora theory which has been mentioned. As a second explanation he gives the flocculation theory. Flocculation LOG VIABLE NUMBER 67 D=43 MIN. 2.- 1'5 3'0 4'5 5° 75 TIME. MIN. Figure l3.-—Sample survivor curve for Bacillus subtilis ' in dry heat oven (still air)fat 285° F. 68 of the spores occurs early in the heating procedure and . . . as clumping nears completion, the colony count will tend to level off during the time the number of surviving cells per clump is being reduced to one cell per clump. Only when virtually all clumps in which viable cells remain contain only one viable cell per clump will the rate of reduction in colony count assume that of a logarithmic order. In testing the heat resistance of six species of spores at various water activities (aw) ranging from O to l, Murrell and Scott (1966) obtained survivor curves for two species which were similar in shape to the dry heat survivor curves found in this study. They attributed the sudden initial decrease in viable number as a result of damage during freeze drying of the spores. It is possible that the culture used in the present studies contained some spores which were very susceptible to dehydration. Therefore these susceptible cells were not destroyed during the initial drying procedure and appeared in the initial count of the organisms. _However, when the sample was placed in the dry heat oven, these susceptible cells were dehydrated further and killed immedi- ately, thus accounting for the sudden drop in the survivor curve. It is also possible that the spore suspension is -essentially uniform but during the first few minutes of dry heating, the heat energy induces changes in the spores that cause the spores still viable to move into a more resistant state. This explanation of developing resistance 69 seems to parallel Alderton, Thompson, and Snell's (l96U) observations of an increase in resistance during heating when stripped spores were heated in a system containing cations. The method of heat shocking the spores used in this r search was that of Curran and Evans (19H5). The spores (D were suspended in distilled water and heated at 212° F. for 10 minutes before being plated. It is possible that since this heat shock was a wet heat treatment in reality the count obtained by this method would not fall on the straight line formed by the dry heated spores. D. Possible Causes for Variability Among Replicate Plate Counts The large variability among replicate plate counts has caused the confidence limits on the D values to be very large in some instances. These large variations may be caused by: 1. Variations in the original numbers of spores per sample. This is a very improbable reason since the spores were pipetted into each cup using an accurate microsyringe and the initial counts which were obtained before heating showed very consistent results. Table 2 summarizes the initial numbers obtained for the various heating tests over a period of 3 months. 7O 2. Variations in flow rates over each sample cup during actual heating treatments. Due to small convection currents which are probably set up in the sample chambers there may be some differ- ences in the air flow rate within each cup. 3. Recovery of spores from cups. This is the most promising explanation. The fact that the method of plate counting depends upon the removal of the spores from the test surface makes it neces— sary that the same proportion of spores are re- moved from all cups. It is quite possible that during the heating process these spores become "baked" onto the surface and that when the cups are soaked for 10 minutes to remove the spores, some spores are retained on the surface of the cup. If the percentage retained on the surface is not constant in each cup, this could explain some of the variation. An effort was made to correlate the variation in D value with the date of the experiment. It was thought possible that as the spores were stored in the stock sus— pension throughout the testing period their resistance might have changed. However, when the D values were examined in relation to when they were obtained, no trend could be seen. There were slightly more instances when the D value dropped as storage time of the stock suspension 71 creased, however, there were not enough data available reach any definite conclusions. V. CONCLUSIONS From the results of this study it is concluded that: 1. There is a difference in the response of bac- terial spores when heated in dry heat open systems and dry closed systems. {\J As the rate of gas flow is increased, the 2 value of thermal destruction of the spores becomes larger. 3. There appears to be no difference in the thermal destruction in air versus nitrogen and therefore oXidation of cellular components is probably not a major factor in the dry heat thermal destruction of bacterial spores. J The cecimal reduction tim (D value) obtained in L '3' 1o -1 (D y at system may have a slightly LL an open different significance than the corresponding D value obtained for wet heat and a closed dry heat system. In the open system the composition of the spores may not be constant throughout the heating period. 72 APPENDIX 73 74 Run #2. Temperature = 285° F. Still Air. Date: 10-12 Time (min) Viable Counts 15 530 1670 1470 1560 190 780 30 220 340 330 320 300 45 260 330 no 90 7o 60 70 40 140 50 30 60 75 30 10 70 20 130 D value of regression line = 43.0 min. Apparent initial number = 1576.3. Run #3 Temperature = 275° F. Still Air. Date: 10—12 Time (min) Viable Counts 15 1800 1600 2000 800 1500 800 30 690 3600 4150 4520 2490 1120 45 680 340 620 230 870 3900 60 200 210 590 220 150 270 75 1010 900 3310 D value of regression line = 106.3 min. Apparent initial number = 2211.0. Fun #4 Temperature 2650 F. Still Air. Date: 10-17 Time (min) Viable Counts 15 5000 6000 5000 5000 3000 5000 30 4800 400 200 900 200 400 45 1330 2500 230 3800 1090 120 60 400 630 1100 3200 900 180 75 280 680 900 1790 1030 2210 90 390 1049 180 1740 5150 2450 D value of regression line = 203.9 min. Apparent initial number = 1963.2. 75 Run #5. Temperature: 295° F. Still Air. Date: 10-17 Time (min) Viable Counts 10 3000 4000 3000 20 200 800 1700 300 500 30 470 310 20 930 320 320 40 20 140 120 250 70 400 50 160 O 10 110 10 290 60 140 240 fa D value of regression line = 27.8 min. Apparent initial number = 3445.8. - 1 Run #6. Temperature: 275° F. Still Air. Date: 10-19 Time (min) Viable Counts 15 7900 4700 6600 4400 1500 2600 30 700 4000 700 8600 100 1900 45 1540 980 1790 200 2750 60 680 1010 2450 4700 2750 75 430 300 1250 1200 570 93 900 710 300 120 370 D value of regression line = 94.5 min. Apparent initial number = 4189.4. Run #7. Temperature: 265° F. Still Air. Date: 10-19 Time (min) Viable Counts 15 1000 2600 5800 13400 1700 30 340 6000 1470 4250 2560 1710 45 470 1020 4950 420 5200 60 120 60 410 100 2250 75 6950 6900 2700 1920 1400 920 D value of regression line = 149.1 min. Apparent initial number = 3337.1. 76 Run #9. Temperature: 255° F. Still Air. Date: 10-24 Time (min) Viable Counts 30 3000 18000 5000 4000 5000 12000 60 3700 400 1300 800 1100 3300 90 8600 2000 2200 1600 100 1200 120 370 490 320 1900 8600 7650 150 4950 6150 130 1120 400 4900 180 1670 1370 3850 280 260 900 D value of regression line = 255.2 min. Apparent initial number = 4295.0. Run #10. Temperature: 255° F. Still Air. Date: 10-26 Time ( Viable Counts 20 5600 2500 7300 1900 4600 17500 40 210 1150 2010 1660 4100 1290 60 500 570 1720 6050 4000 5450 80 1060 450 620 750 640 100 720 340 410 1040 5850 12' 370 440 D value of regression line = 110.6 min. Apparent initial number = 5243.7. Bin #11 Temperature: 265° F. Still Air. Date: 11—1 Time (; Viable Counts 20 7500 14600 17000 21000 14500 2700 40 5400 810 8200 7200 10100 790 60 660 1720 600 5400 5600 1900 83 1340 810 560 1980 6750 7750 100 970 5100 1070 1680 1000 1540 120 960 390 750 6600 4600 5000 D value of regression line = 144.3 min. Apparent initial number = 8316.3. 77 Run #12. Temperature: 285° F. Still Air. Date: 11-7 Time (min) Viable Counts 15 3100 710 2300 3300 2430 30 2450 1500 1490 510 1950 3750 45 1710 370 2750 1180 470 170 60 430 780 250 210 1120 1600 75 20 110 310 40 220 510 D value of regression line = 50.1 min. Apparent initial number = 5626.2. Fun # 15. Temperature: 275° F. 1.4 CFM Air Flow. Date: 11-30 Time (min) Viable Counts 15 490 420 1910 5850 3950 5250 30 1340 1540 3450 270 3050 45 1810 2420 140 2080 1020 640 60 370 1500 200 1670 2350 120 75 330 590 90 210 70 130 D value of regression line = 62.1 min. Apparent initial number = 4129.7. Fun #17. Temperature: 285° F. 1.4 CFM Air Flow Date: 12—5 Time (min) Viable Counts 15 3700 3500 700 2300 3100 500 30 1250 480 100 50 150 340 45 1230 190 190 40 340 1690 60 350 1020 630 130 80 90 75 740 260 770 380 180 200 D value of regression line = 108.8 min. Apparent initial number = 1057.8. 78 Run #18 Temperature: 255° F. 1.4 CFM Air Flow Date: l2-6 Time (min) Viable Counts 20 12400 7000 12700 4300 12200 12100 40 1400 460 4000 2750 1030 1440 60 1000 990 960 2250 5150 6600 EC 1700 8000 6200 1260 7500 6950 100 7050 6700 6750 830 1900 6300 196 30 1280 160 600 6500 2950 D value of regression line = 216.2 min. Apparent initial number = 5889.1. bun #19 Temperature: 255° F. 4.0 CFM Air Flow Date: 12—6 Time (min) Viable Counts 15 9100 5300 13000 9100 7300 6400 30 2350 790 3750 6750 3800 2700 45 1600 7750 3500 3150 5550 7750 60 5150 930 6650 2050 7650 890 75 1000 490 5250 900 4900 90 1900 4400 1600 3150 5900 1900 D value of regression line = 169.2 min. Apparent initial number = 6728.9. Fun #20 Temperature: 265° F. 4.0 CFM Air Flow Date: 12—6 Time (min) Viable Counts 15 1300 5600 1400 12200 3600 1500 30 4400 1010 6650 850 3850 5500 45 2750 2000 2850 4000 650 4550 60 260 420 3400 500 1250 3300 75 3150 3200 1100 290 150 2300 D value of regresslin line = 107.1 min. Apparent initial number = 4768.2. 79 Run #21 Temperature: 275° F. 4.0 CFM Air Flow Date: 12-7 Time (min) Viable Counts 15 3200 2900 7400 4400 5600 5500 30 4350 1900 760 830 1300 1120 45 4150 3900 700 4150 3750 60 710 1510 2200 3700 2350 790 75 1710 1550 930 1550 770 1390 D value of regression line = 140.9 min. Apparent initial number = 4233.6. Run #22 Temperature: 285° F. 4.0 CFM Air Flow Date: 12—8 Time (min) Viable Counts 15 1300 1000 1500 6900 1400 800 30 850 680 2400 150 480 2000 45 70 50 720 1140 2650 1080 60 270 1190 3910 1010 2290 150 75 1080 540 160 200 740 230 D value of regression line = 128.3 min. Apparent initial number = 1591.6. Hun #23 Temperature: 285° F. 4.0 CFM Air Flow Date: 12-8 Time (min) Viable Counts 15 1600 6000 900 1000 5000 2600 30 490 70 290 980 780 520 45 340 420 1430 2800 250 1600 60 690 120 190 80 220 900 75 660 630 50 60 10 1850 D value of regression line = 61.7 min. Apparent initial number = 2636.1. Run #24 Temperature: 275° F. 4.0 CFM Air Flow Date: 12-9 Time (min) Viable Counts 15 17500 11500 11000 3300 16000 13000 30 4250 8320 6500 780 1830 7600 45 7400 5250 5850 8300 5400 8850 60 2270 740 960 2200 1550 75 2000 1400 500 2600 2100 D value of regression line = 71.1 min. Apparent initial number = 15368.6. Fun #25 Temperature: 265° F. 4.0 CFM Air Flow Date: 12—12 Time (min) Viable Counts 15 8900 5100 2900 13800 30 1900 4100 5900 4200 4450 8350 45 450 3700 4900 5150 810 4300 60 4000 1520 5000 1700 3750 6700 75 1250 1600 380 4300 3650 4300 D value of regression line = 116.5 min. Apparent initial number 7918.6. Run #2 Temperature: 255° F. Still Air Date: 12-13 Time (min) Viable Counts 30 10700 6000 3500 17500 4100 6400 60 1500 15500 5100 2400 3200 4600 90 1240 490 5600 5250 4150 1550 120 6000 7050 1700 1500 2750 1900 150 3300 2150 3200 4200 5100 3500 180 2800 950 3600 5500 3400 D value of regression line = 510.6 min. Apparent initial number = 5524.5. 81 Run #27 Temperature: 265° F. 1.4 CFM Air Flow Date: 12-14 Time (min) Viable Counts 15 3500 9800 12100 11800 6000 4100 30 900 4600 1250 5300 4600 540 45 3000 2200 4650 5700 1200 1600 60 1450 920 1060 1030 4400 490 75 1850 1150 3750 1100 1650 90 390 3900 520 900 3300 410 D value of regression line = 107.7 min. Apparent initial number = 6277.4. Run #28 Temperature: 285° F. 1.4 CFM Air Flow Date: 12—15 Time (min) Viable Counts 15 2200 6800 4800 5100 1100 30 1030 620 390 510 400 340 45 470 2200 1650 2450 270 2300 60 1400 1250 180 510 170 630 75 200 90 670 0 1850 100 90 60 310 320 500 1070 470 D value of regression line = 74.4 min. Apparent initial number = 2902.2. Run #29 Temperature: 285° F. 3.0 CFM N2 Flow Date: 12-19 Time (min) Viable Counts 15 300 4100 3000 1100 800 3700 30 1130 460 310 110 1450 680 46 220 1160 120 1600 160 470 60 1030 80 420 320 30 480 75 170 160 350 400 1200 420 90 70 330 300 230 130 610 D value of regression line = 107.6 min. Apparent initial number = 1298.8. Run #32 Temperature: 275° F. 3.0 CFM N2 Flow Date: 12-20 Time (min) Viable Counts 15 500 1200 400 1400 9200 500 30 1440 420 720 190 470 560 45 860 200 80 130 320 220 60 230 240 60 730 2000 290 75 80 120 140 70 90 220 90 50 120 40 10 100 10 D value of regression line = 57.0 min. Apparent initial number = 1963.0. Run #33 Temperature: 265° F. 3.0 CFM N2 Flow Date: 12—21 Time (min) Viable Counts 20 3100 800 1000 10200 4500 10300 40 2200 250 860 470 450 1100 60 1050 140 480 70 250 4350 80 590 790 3350 190 130 3500 100 330 390 210 460 500 130 120 120 30 630 100 600 180 D value of regression line = 96.7 min. Apparent initial number = 3025.5. Run #3 Temperature: 255° F. 3.0 CFM N2 Flow Date: 12—21 Time (min) Viable Counts 20 2300 4900 2000 1900 6200 1400 40 500 790 2850 1700 700 360 60 4900 2150 710 150 260 890 80 190 2800 1010 620 150 640 100 340 440 950 470 280 470 120 630 310 290 300 400 60 D value of regression line = 116.9 min. Apparent initial number = 2833.3. 83 Run #35 Temperature: 275° F. 1.4 CFM N Flow Date: 12—22 2 Time (min) Viable Count 15 800 300 1100 700 1200 700 30 470 1040 40 460 300 1300 45 700 190 160 140 100 240 60 380 150 170 60 70 70 75 20 20 20 10 100 280 D value of regression line = 47.9 min. Apparent initial number = 1653.6. Run #36 Temperature: 265° F. 1.4 CFM N Flow Date: 12—27 2 Time (min) Viable Count 15 1600 2300 1700 3100 2600 1700 30 650 1110 840 420 520 45 650 450 1050 800 490 3350 60 500 80 80 610 190 740 75 230 240 1050 590 410 650 90 220 60 140 110 420 3550 D value of regression line = 92.8 min. Apparent initial number = 2141.8. Run #38 Temperature: 285° F. 1.4 CFM N Flow Date: 12—28 2 Time (min) Viable Count 15 700 1200 600 1600 400 700 30 50 90 420 330 390 510 45 640 1090 30 1400 310 100 60 70 30 150 240 1050 380 75 50 390 O 120 400 50 D value of regression line = 64.3 min. Apparent initial number = 1124.3. Run #40 Temperature: 255° F. 1.4 CFM N2 Flow Date: 1-2 Time (min) Viable Count 20 4300 5000 4400 4700 3900 2900 40 1010 820 2600 1000 430 1150 60 400 630 520 1250 530 730 80 470 260 250 690 550 570 100 230 720 750 850 190 1080 120 5400 460 790 320 710 510 D value of regression line = 151.1 min. Apparent initial number = 2562.3. Run #42 Temperature: 275° F. 1.4 CFM Air Flow Date: 1—9 Time (min) Viable Count 15 3700 500 400 2500 4500 1400 30 320 180 530 510 1200 1090 45 280 1720 200 270 660 160 60 220 240 70 180 1420 210 75 150 500 20 290 350 120 90 110 2250 470 140 40 480 D value of regression line = 95.0 min. Apparent initial number = 1355.2. Run #43 Temperature: 285° F. 3.0 CFM N2 Flow Date: 1-9 Time (min) Viable Count 20 1400 2100 2500 1100 200 1200 40 120 300 190 220 1100 490 60 170 180 50 240 10 80 200 70 10 O 80 50 100 30 110 20 120 80 10 120 70 120 60 210 10 110 D value of regression line = 77.1 min. Apparent initial number = 953.0. ._ .___.... “V3 I| 7'55555557541 Ill, III-Ill] {Till‘ LITERATURE CITED Alderton, G., P. A. Thompson, and N. Snell. 1964. Heat adaptation and ion exchange in Bacillus megaterium spores. Science. 143:141. Amaha, M. and Z. J. Ordal. 1957. Effect of divalent cations in the sporulation medium on the thermal death rate of B. coagulans v. thermoacidurans. g. Bacteriol. 74:596. maha M. and K.Sakaguchi. 1957. The mode and kinetics of death of the bacterial spores by moist heat. 1. Gen. Appl. Microbiol. 3:163. Angelotti, R. 1967. Unpublished data. Annear, D. I. 1956. The preservation of bacteria by drying in peptone plugs. i. Hyg. 54:487. Augustin, J. A. L. 1964. 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