Table 1.

Five recently proposed leading 2D chaotic maps.

Reference	Name	Year	Definition	Ctrl. Parms.
[28]	2D-LCCCM	2022	$\left\{\begin{array}{c}{x}_{i+1}=cos({\pi }^2(4\mu x_i(1-x_i)+p{y}_i(1-y_i^2))+\pi /2)\hfill \\ y_{i+1}=cos({\pi }^2(4\mu y_i(1-y_i)+p{x}_i(1-x_{i+1}^2))+\pi /2)\hfill \end{array}\right.$	$\mu ,p$
[29]	2D-SCMCI	2021	$\left\{\begin{array}{c}{x}_{i+1}=rsin\left(\pi ((y_i+h)ksin(a\pi /x_i))\right)\hfill \\ y_{i+1}=rsin(k{x}_{i+1}+h)sin(a\pi /x_i)\left)\right)\hfill \end{array}\right.$	$r,h,k,a$
[21]	2D-FOCM	2022	$\left\{\begin{array}{c}{x}_{i+1}=x_i+(h^v/(\Gamma (1+v)))cos(2\pi x_i/(2\mu x_i^4-1)-y_i)\hfill \\ y_{i+1}=y_i+(h^v/(\Gamma (1+v)))cos(\mu \pi x_{i+1}+y_i)\hfill \end{array}\right.$	$h,v,\mu$
[16]	2D-LSM	2021	$\left\{\begin{array}{c}{x}_{i+1}=cos(4a{x}_i(1-x_i)+bsin\left(\pi y_i\right)+1)\hfill \\ y_{i+1}=cos(4a{y}_i(1-y_i)+bsin\left(\pi x_i\right)+1)\hfill \end{array}\right.$	$a,b$
[23]	2D-MCS	2020	$\left\{\begin{array}{c}{x}_{i+1}=-a{x}_i/(1+y_i^2)modN\hfill \\ y_{i+1}=(x_i+b{y}_i)modN\hfill \end{array}\right.$	$a,b,N$