24.

Balbay and Sahin

$MR=\left(1-a\right)\exp \left(-k{t}^n\right)+b$

[77]

25.

Hasibuan and Daud

$MR=1-a{t}^n\exp \left(-k{t}^n\right)$

[78]

26\.

Vega-Lemus

$MR={\left(a+kt\right)}^2$

[79]

27.

Simplified Fick’s Diffusion

$MR=a\exp \left(-kt\right)+c$

[80]

28.

Hii et al.

$MR=a\exp \left(-k_1{t}^n\right)+b\exp \left(-k_2{t}^n\right)$

[81]

29.

Diamante et al.

$In\left(-InMR\right)=a+b\left(Int\right)+c{\left(Int\right)}^2$

[82]

30.

Demir et al.

$MR=a\exp {\left(-kt\right)}^n+b$

[83]

31.

Parabolic Model

$MR=a+bt+c{t}^2$

[84]

32.

Logistics

$MR=\frac{b}{1+a\exp \left(kt\right)}$

[85]

33.

Binomial

$MR=a\exp \left(-k_{o}t\right)+b\exp \left(k_{1}t\right)$

[86]