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Inactivation of E. <strong>coli</strong> <strong>in</strong> UCFM5. Modell<strong>in</strong>g of Inactivation DataIn this section we attempt, as far as possible from the exist<strong>in</strong>g literature, to discern andquantify the patterns of E. <strong>coli</strong> <strong><strong>in</strong>activation</strong> <strong>in</strong> environments relevant to UCFM products andprocesses. To understand the role of factors affect<strong>in</strong>g <strong><strong>in</strong>activation</strong> of E. <strong>coli</strong> <strong>in</strong> UCFM better,data from a variety of published and unpublished sources was collated and <strong><strong>in</strong>activation</strong> ratescalculated. In many cases the <strong><strong>in</strong>activation</strong> data was not ideal, e.g. few po<strong>in</strong>ts, multiphasic<strong><strong>in</strong>activation</strong> rates, different stra<strong>in</strong>s, different methods, few po<strong>in</strong>ts from which to estimate<strong><strong>in</strong>activation</strong> rates, etc. Consequently, the data are less than ideal. Data were drawn fromexperiments both <strong>in</strong> product and <strong>in</strong> various types of broth systems, and the change <strong>in</strong>numbers of surviv<strong>in</strong>g E. <strong>coli</strong> <strong>in</strong> time used to estimate <strong><strong>in</strong>activation</strong> rates.Where <strong><strong>in</strong>activation</strong> curves were genu<strong>in</strong>ely multiphasic and there was no evidence ofenvironmental change, the rate of <strong><strong>in</strong>activation</strong> <strong>in</strong> the second, slower, stage was calculatedconsistent with a worst-case approach and recorded together with temperature, wateractivity, pH and any other details of the environment, where available. Some fermentation<strong><strong>in</strong>activation</strong> data was compiled and recorded separately. Data were plotted as a function oftemperature us<strong>in</strong>g the Arrhenius plot, and are presented <strong>in</strong> Figures 9a, b 10 overleaf.5.1 TemperatureWe have made much of our perception that temperature is the factor that most affects therate of E. <strong>coli</strong> <strong><strong>in</strong>activation</strong> <strong>in</strong> UCFM and that, by <strong>in</strong>ference, time and temperature most<strong>in</strong>fluence total <strong><strong>in</strong>activation</strong>. While there is variability <strong>in</strong> the rates of <strong><strong>in</strong>activation</strong> shown <strong>in</strong>Figures 9, it is apparent that there is a strong and uniform effect of temperature on<strong><strong>in</strong>activation</strong> <strong>in</strong> almost all the data sets shown. This is evident as a common slope of the l<strong>in</strong>esdescrib<strong>in</strong>g the <strong><strong>in</strong>activation</strong> rates for each product/experimental system at differenttemperatures <strong>in</strong> the ‘normal physiological range’ of temperature for E. <strong>coli</strong> growth (~7.5 –49°C).The majority of the data derived from <strong>in</strong>-product studies seem to fall with<strong>in</strong> a relatively narrowband of <strong><strong>in</strong>activation</strong> rates, with a variability of ~0.5(SD) ln units, equivalent to a factor of 1.5<strong>in</strong> the <strong><strong>in</strong>activation</strong> rate. To explore the strength of this apparent relationship, all data <strong>in</strong> theplot at temperatures <strong>in</strong> the ranges 15-16°C (n = 13), and <strong>in</strong> the range 25-26°C (n = 13) werecollated. A simple Arrhenius model was fitted to the data at these temperatures and is:ln(Inactivation rate [logCFU/hr])=33.387-11255*(1/Temperature[K])(1a)which can be rewritten:11 Inactivation rate (log CFU/hr)= e (33.387) / e 11255/Temperature [K]) (1b)The standard deviation of the ln(<strong><strong>in</strong>activation</strong> rates) at each of the temperatures ranges wasalso calculated 12 . The standard deviations were 0.57 and 0.47, respectively. As an example,assum<strong>in</strong>g a standard deviation of 0.5 <strong>in</strong> the ln(<strong><strong>in</strong>activation</strong> rate) approximates to a 95%confidence <strong>in</strong>terval of ± 270% of the estimated value, i.e. approximately 3-fold variability. TheRSQ 13 for Eqn. 1a is 66%, i.e. temperature alone accounts for 66% of the variability <strong>in</strong> data.From the data <strong>in</strong> Figure 9a can be seen that pH and water activity levels also affect the rateof <strong><strong>in</strong>activation</strong>. These <strong>in</strong>fluences are discussed separately (see Sections 5.2 and 5.3).10111213Figure 9b is the same as Figure 9a but exclud<strong>in</strong>g, for clarity, data not from studies <strong>in</strong> UCFM systems.In the more familiar term<strong>in</strong>ology of thermal <strong><strong>in</strong>activation</strong> rates, Eqns. 1 <strong>in</strong>dicate that the z-value for non-thermal<strong><strong>in</strong>activation</strong> for E. <strong>coli</strong> is ~17 - 18°C. z-values for thermal <strong><strong>in</strong>activation</strong> are typically < 10°C.This value will overestimate the true variance because it is based on a range of temperatures. Thus, the effect of thattemperature variation is also <strong>in</strong>cluded <strong>in</strong> the estimate.RSQ: the square of the value of the Pearson product moment correlation co-efficient.Page 31 of 59

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