2017
DOI: 10.1007/s13197-017-2925-9
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Modelling postmortem evolution of pH in beef M. biceps femoris under two different cooling regimes

Abstract: A model based on enzyme kinetics was developed to predict differences in postmortem pH change in beef muscles as affected by cooling rate. For the calibration and validation of the model, pH and temperature measurements were conducted at different positions in following conventional carcass cooling or faster cooling of the muscle after hot boning. The glycogen conversion, and, hence, the pH fall, was observed to significantly vary with position and cooling regime but only during the initial hours of cooling. C… Show more

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Cited by 13 publications
(25 citation statements)
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“…Particularly, the thin areas of the carcases (such as longissimus dorsi ) are highly susceptible to freezing. Heat is generated inside the carcass side due to enzymatic reactions (Kuffi et al, ). The energy balance inside the carcass then becomes: ρccpcTt=()λcT+rnormalΔHATPd[]Gdt where ρ c (kg m −3 ), c pc (J kg −1 °C −1 ), T (°C), λ c (W m −1 °C −1 ), and t (s) are carcass density, heat capacity, temperature, thermal conductivity, and time, respectively.…”
Section: Methodsmentioning
confidence: 99%
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“…Particularly, the thin areas of the carcases (such as longissimus dorsi ) are highly susceptible to freezing. Heat is generated inside the carcass side due to enzymatic reactions (Kuffi et al, ). The energy balance inside the carcass then becomes: ρccpcTt=()λcT+rnormalΔHATPd[]Gdt where ρ c (kg m −3 ), c pc (J kg −1 °C −1 ), T (°C), λ c (W m −1 °C −1 ), and t (s) are carcass density, heat capacity, temperature, thermal conductivity, and time, respectively.…”
Section: Methodsmentioning
confidence: 99%
“…The term d [G]/ dt (mol m −3 s −1 ), r is constant (1.25) and Δ H ATP (J per mol of ATP hydrolyzed) are the glucose conversion rate and enthalpy change during ATP hydrolysis, respectively. More details about the determination of the glucose conversion rate and the energy source can be found in Kuffi et al (, ). The glucose conversion rate, d [G]/ dt , in postmortem muscle was expressed in the form of a rate limiting model using a Michaelis–Menten equation, where the constant values in the equation were fitted based on pH–temperature–time data obtained from 59 Belgian Blue beef carcasses as explained in Kuffi et al (). d[]Gdt=0.75emVmax,ref[]Gexp()EnormalaR()1Tref1T()Km+[]G()1+H+normalKnormala3 where [G] (mol m −3 ) is the unconverted glucose concentration, V max,ref (mol m −3 s −1 ) is the maximum conversion rate of the reaction at reference temperature, T ref (°C), equal to 37°C, T is the temperature (°C), K m (mol m −3 ) the Michaelis–Menten constant, K a (mol m −3 ) is the acid dissociation constant and [H + ] is the hydrogen ion concentration.…”
Section: Methodsmentioning
confidence: 99%
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