1970
DOI: 10.1128/aem.19.4.565-572.1970
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Chemical States of Bacterial Spores: Heat Resistance and Its Kinetics at Intermediate Water Activity

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Cited by 55 publications
(39 citation statements)
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“…In fact, they were calculated with the purpose of comparing the Arrhenius and the Bigelow methods. The calculated thermal resistance parameter (z) and E a are in agreement with the range of those values available in literature (Busta 1967;Alderton and Snell 1970;Davies et al 1977;Pflug 1990;Wescott et al 1995). Wescott et al (1995) reported a higher value of E a for B. stearothermophilus spore inactivation than this research, but their trials prevented shoulders in survival curves through prior activation of the spore suspension, applying to it a thermal shock before each heat treatment.…”
Section: Resultssupporting
confidence: 89%
See 1 more Smart Citation
“…In fact, they were calculated with the purpose of comparing the Arrhenius and the Bigelow methods. The calculated thermal resistance parameter (z) and E a are in agreement with the range of those values available in literature (Busta 1967;Alderton and Snell 1970;Davies et al 1977;Pflug 1990;Wescott et al 1995). Wescott et al (1995) reported a higher value of E a for B. stearothermophilus spore inactivation than this research, but their trials prevented shoulders in survival curves through prior activation of the spore suspension, applying to it a thermal shock before each heat treatment.…”
Section: Resultssupporting
confidence: 89%
“…Davies et al (1977) reported z-values of 7.3 and 11.8C for spore suspension heated in water and milk, respectively, at a temperature range of 120-160C. Alderton and Snell (1970) reported nonlinear semilogarithimic survivor curves with activation energy (E a ) in the range of 173-193 kJ/mol. Wescott et al (1995) assessed thermal resistance of B. stearothermophilus spores in buffered phosphate solution (pH = 6.8) in batch and continuous processes with E a of 377-405 kJ/ mol.…”
Section: Introductionmentioning
confidence: 99%
“…Because these curves were not linear it was inappropriate to calculate traditional D-values for thermal reduction. Instead, the thermal death rate of ascospores was calculated using the equation (log 10 N 0 Ϫ log 10 N) ␣ ϭ (k) t + C (Alderton and Snell, 1970;King et al, 1979;King and Halbrook, 1987). N 0 and N are the initial count and the remaining survivors of ascospores/mL and t is the heating time (min) at a given temperature.…”
Section: Calculation Of Thermal Death Rate Of Ascosporesmentioning
confidence: 99%
“…Amongst the external factors, pH value greatly affects the heat resistance (Weiss, 1921;Levine & Fellers, 1940;Sognefest et al, 1948;Walker, 1964;Cotterill, 1968;Garibaldi, 1968;Garibaldi et al, 1969). The same is true for the a, value (Murrell & Scott, 1966;Fox & Eder, 1969;Cotterill & Glauert, 1969;Alderton & Snell, 1970;Vrchlabsky & Leistner, 1970). I n addition, the chemical character of the solutes determining a given a, exerts a profound influence on heat resistance (Baird-Parker et aE., 1970;Goepfert et al, 1970).…”
Section: (C) Processing Factors (I) Heatmentioning
confidence: 73%