1963
DOI: 10.1128/aem.11.6.485-487.1963
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Kinetics of Heat Activation and of Thermal Death of Bacterial Spores

Abstract: GERALi) T. CARGO, ANI) ROBERT R. ERNST. Kinetics of heat activation and of thermal death of bacterial spores. Appl.-Microbiol. 11:485-487. 1963. Hypotheses concerning kinetics of heat activation and of thermal death of bacterial spores were formulated, and were employed to derive equations describing nonlogarithmic thermal death curves. The equations permitted evaluationi of the validity of experimental data and provided a means for testing the hypotheses presented.

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Cited by 54 publications
(25 citation statements)
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“…1 , 1988, 1992) is obtained from the Sapru model ( Fig. 1) by assuming that inactivation transformations D, and D2 have identical rate constants, i.e., K,,r = I& = I(d. The Shull model (Shull et al, 1963) obtained from the Sapru model by deleting D, (&r =0) and N3 and setting I<dt= I<d. Finally, the conventional model is obtained by deleting Nr,N,,Dr and A (I&r =&=), so that only Nm N2, De D,, and N, remain, and setting K., E I<dZ.…”
Section: Mathematical Modelsmentioning
confidence: 99%
See 3 more Smart Citations
“…1 , 1988, 1992) is obtained from the Sapru model ( Fig. 1) by assuming that inactivation transformations D, and D2 have identical rate constants, i.e., K,,r = I& = I(d. The Shull model (Shull et al, 1963) obtained from the Sapru model by deleting D, (&r =0) and N3 and setting I<dt= I<d. Finally, the conventional model is obtained by deleting Nr,N,,Dr and A (I&r =&=), so that only Nm N2, De D,, and N, remain, and setting K., E I<dZ.…”
Section: Mathematical Modelsmentioning
confidence: 99%
“…Equations for isothermal responses N, and N, of the four models were obtained by analytical solution (Table 1). Note that the equation for N, of the Shull model is restricted to K, # I<d, when K, = &, a different equation applies (Shull et al, 1963) which is not of concern here. Survivor responses (N=NJ of all four models are in the general form N(t) = N*(t) = NZ,,e-'Qt + Cy,(l -e-Kt)e-rQt (5) where parameters C and K are functions of K,, I&i, and I&.…”
Section: Isothermal Response Equationsmentioning
confidence: 99%
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“…Recently survivor curves have recognized not necessarily obey first-order kinetics and to generally show shoulders, tails or downward and upward concavity (Shull et al 1963;Juneja and Marks 2005;Bialka et al 2008). The Weibull model (van Boekel 2002) has been reported to be a better fit for such nonlinear survivor curves.…”
Section: Discussionmentioning
confidence: 99%