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. 2020 Jan 18;9(1):101. doi: 10.3390/foods9010101

Table 1.

Mathematical models applied to drying curves.

Model Name	Equation	Reference
Henderson and Pabis	$\frac{M_{t}}{M_{0}} = a e x p (- k t)$	Henderson and Pabis [19] (1961); Adiletta et al. [8] 2016
Page	$\frac{M_{t}}{M_{0}} = e x p (- k t^{n})$	Doymaz [1] (2012); Adiletta et al. [8] 2016
Logarithmic	$\frac{M_{t}}{M_{0}} = a e x p (- k t) + c$	Yagcioglu et al. [20] (1999)
Two term	$\frac{M_{t}}{M_{0}} = a_{1} e x p (- k_{1} t) + a_{2} e x p (- k_{2} t)$	Henderson [21] (1974); Adiletta et al. [22] 2018