Considerations for calculating heat inactivation processes when semilogarithmic thermal inactivation models are non-linear
Bigelow's method is the basis of all modern thermal process calculations. These calculations are based on the assumption that the heat inactivation model follows first order kinetics. However, as demonstrated in this paper, Bigelow's method is applicable in all cases when the heat inactiva...
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Veröffentlicht in: | Journal of food engineering 1997-10, Vol.34 (1), p.33-40 |
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Format: | Artikel |
Sprache: | eng |
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Zusammenfassung: | Bigelow's method is the basis of all modern thermal process calculations. These calculations are based on the assumption that the heat inactivation model follows first order kinetics. However, as demonstrated in this paper, Bigelow's method is applicable in all cases when the heat inactivation process can be characterized by a relation of three variables: t{T,N} = g{T} · f{N} where t = heat treatment time at constant temperature T; T = temperature; and N = number of surviving micro-organisms at time t. The function g{T} depends only on T and f{N} is another function depending only on N. As shown in this paper, the (classic) empirical kinetic equation satisfies this requirement, however, several non-linear semilogarithmic microbial heat inactivation models do not conform to the above relationship. In dubious cases, when proper equations for experimentally determined heat inactivation curves are uncertain or unknown, a simple graphical method is proposed to assess whether these curves correspond to a g{T} · f{N} type function. |
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ISSN: | 0260-8774 1873-5770 |
DOI: | 10.1016/S0260-8774(97)00071-X |