1999
DOI: 10.1016/s0140-7007(98)00051-6
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Propagation of stochastic temperature fluctuations in refrigerated fruits

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Cited by 23 publications
(5 citation statements)
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“…Random temperature fluctuations can cause the centre temperature of chilled produce to decrease temporarily below the threshold level beyond which cold injury may develop [37]. Moreover, temperature fluctuations may exacerbate moisture condensation, which lead to microbial growth and fruit rot [38].…”
Section: Temperature Fluctuationmentioning
confidence: 99%
“…Random temperature fluctuations can cause the centre temperature of chilled produce to decrease temporarily below the threshold level beyond which cold injury may develop [37]. Moreover, temperature fluctuations may exacerbate moisture condensation, which lead to microbial growth and fruit rot [38].…”
Section: Temperature Fluctuationmentioning
confidence: 99%
“…Although the Monte Carlo method demands a relatively high computation time, it has an advantage over the other methods in that it is neither limited by the number of stochastic variables involved, nor by the complexity of the model equations describing the process. This method has successfully been used extensively in food engineering (Nicolaï et al, 1999;Poschet et al, 2003;Pouillot and Delignette-Muller, 2010;Busschaert et al, 2011;Hoang et al, 2012). In postharvest science, Hertog et al (2009) used the Monte Carlo method to model variability in the Hue color in tomatoes during different postharvest regimes, while De Ketelaere et al (2004) used it to predict shelf life of tomatoes.…”
Section: Introductionmentioning
confidence: 99%
“…Subsequently, he studied the same problem in terms of spectral densities and presented significantly simpler results for the statistics [18,19]. Nicola et al [20] developed a variance propagation algorithm to investigate the effect of ambient temperature modeled as a random process on the variability of the steady-state temperature in a complex-shaped body cooled by convection. Chantasiriwan [22] solved the stochastic heat conduction problem under random boundary and initial conditions using a meshless method-the multiquadric collocation method.…”
Section: Case Of Random Surface Temperature or Ambient Temperaturementioning
confidence: 99%