2005
DOI: 10.1016/j.ijfoodmicro.2004.11.036
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Inactivation kinetics of Yersinia enterocolitica by citric and lactic acid at different temperatures

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Cited by 49 publications
(35 citation statements)
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“…The cumulative form of Weibull frequency distribution model was used to describe Campylobacter survival kinetics in water as it is suitable for quantifying Page 5 / 19 bacterial survival for both log and non-log linear survival curves. The Weibull model has largely been used to describe bacterial inactivation by thermal and nonthermal processes as stress resistance of a microbial population often follows a Weibull distribution (Cunhan et al, 1998;Peleg and Cole, 1998;Fernandez et al, 1999;van Boekel, 2002;Corradini and Peleg, 2003;Virto et al, 2005;Hajmeer et al, 2006). We used a logarithm decimal form of Weibull defined as follows (Mafart et al, 2002;van Boekel, 2002):…”
Section: Campylobacter Infectionsmentioning
confidence: 99%
See 1 more Smart Citation
“…The cumulative form of Weibull frequency distribution model was used to describe Campylobacter survival kinetics in water as it is suitable for quantifying Page 5 / 19 bacterial survival for both log and non-log linear survival curves. The Weibull model has largely been used to describe bacterial inactivation by thermal and nonthermal processes as stress resistance of a microbial population often follows a Weibull distribution (Cunhan et al, 1998;Peleg and Cole, 1998;Fernandez et al, 1999;van Boekel, 2002;Corradini and Peleg, 2003;Virto et al, 2005;Hajmeer et al, 2006). We used a logarithm decimal form of Weibull defined as follows (Mafart et al, 2002;van Boekel, 2002):…”
Section: Campylobacter Infectionsmentioning
confidence: 99%
“…Parameter p characterises the shape of the curves: concave curves p < 1, convex curves p > 1 and linear curves p equal 1, in this case  parameter can be assimilated to the traditional D value of thermal resistance curves. This equation was used by different authors (Mafart et al, 2002;Virto et al, 2005;Carlin et al, 2006;Buzrul, 2007) and was implemented in this work as primary model. The shape parameter p variation on the goodness of fit of models was shown by Couvert et al (2005) to have slight influence so that a single pvalue can be used for a given microbial population (same physiological state, same preculture) (Couvert et al, 2005).…”
Section: Campylobacter Infectionsmentioning
confidence: 99%
“…The Weibull model has largely been used in thermal and nonthermal treatment studies. It is based on the hypothesis that the resistance to stress of a population follows a Weibull distribution (14,19,34,44,45). This type of model can describe linear, concave, or convex curves.…”
mentioning
confidence: 99%
“…A bacterial strain can produce different shapes of survival curves. Frequently, concave curves may become convex or sigmoidal when the intensity of the stress varies (6,7,10,19,24,38,45,47,48). The patterns of survival curves may also vary with the physiological state of the cells and are dependent on the phase of growth (exponential or stationary phase) and also on the conditions of adaptation before the stress (18,25,36).…”
mentioning
confidence: 99%
“…Models of Little et al [29] taking not only pH and temperature into consideration, but also the amount of lactic acid concentration [30] as well as the undissociated lactic concentration, and microbiological interactions with starter cultures have also been presented [31,25].…”
Section: Y Enterocolitica E Coli L Monocytogenesmentioning
confidence: 99%