This work deals to capture the different types of patterns of nonlinear time dependent
coupled reaction-diffusion models. To accomplish this work, a new differential quadrature …

Mathematical modeling of pattern formation in developmental biology leads to non-linear
reaction–diffusion systems which are usually highly stiff in both diffusion and reaction terms …

In this paper, the direct meshless local Petrov–Galerkin (DMLPG) approximation is proposed
to solve the two-dimensional complex Ginzburg–Landau equation. DMLPG uses a …

In this paper, four meshless local weak form methods such as direct meshless local Petrov–
Galerkin method (DMLPG), meshless local Petrov–Galerkin method (MLPG), local weak …

In this study, a meshless thermal modeling with meshless local moving kriging interpolation
method is presented for analysis of functionally graded porous (FGP) materials under the …

In this paper, a meshless approximation based on generalized moving least squares is
applied to solve the reaction–diffusion equations on the sphere and red-blood cell surfaces …

The virtual element method (VEM) is a recent technology that can make use of very general
polygonal/polyhedral meshes without the need to integrate complex nonpolynomial …

In this paper, meshless weak form techniques are applied to find the numerical solution of
nonlinear biharmonic Sivashinsky equation arising in the alloy solidification problem …

In this paper, a meshless local moving Kriging method is applied for numerical solving of
nonlinear Kuramoto–Tsuzuki and Ginzburg–Landau equations on regular and irregular …

In this article, we want to solve a free boundary problem which models tumor growth with
drug application. This problem includes five time dependent partial differential equations …