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Fourth-order compact schemes for the numerical simulation of coupled Burgers' equation
This paper introduces two new modified fourth-order exponential time differencing Runge–
Kutta (ETDRK) schemes in combination with a global fourth-order compact finite difference …
Kutta (ETDRK) schemes in combination with a global fourth-order compact finite difference …
The meshless local collocation method for solving multi-dimensional Cahn-Hilliard, Swift-Hohenberg and phase field crystal equations
The collocation technique based on the radial basis functions (RBFs) method is simple and
efficient for solving a wide area of problems. But the mentioned technique is poor for solving …
efficient for solving a wide area of problems. But the mentioned technique is poor for solving …
Analysis and pattern formation scenarios in the superdiffusive system of predation described with Caputo operator
The concept of a fractional derivative is introduced to the predator-prey system to describe
the species anomalous superdiffusive process. To achieve this, a new class of predator-prey …
the species anomalous superdiffusive process. To achieve this, a new class of predator-prey …
Higher-order time-step** methods for time-dependent reaction–diffusion equations arising in biology
KM Owolabi, KC Patidar - Applied Mathematics and Computation, 2014 - Elsevier
This paper demonstrates the use of higher order methods to solve some time-dependent stiff
PDEs. In the past, the most popular numerical methods for solving system of reaction …
PDEs. In the past, the most popular numerical methods for solving system of reaction …
On the analytical solutions of the system of conformable time-fractional Robertson equations with 1-D diffusion
In this paper, we consider the system of conformable time-fractional Robertson equations
with one-dimensional diffusion having widely varying diffusion coefficients. Due to the …
with one-dimensional diffusion having widely varying diffusion coefficients. Due to the …
Variational multiscale element free Galerkin (VMEFG) and local discontinuous Galerkin (LDG) methods for solving two-dimensional Brusselator reaction–diffusion …
The finite element method (FEM) is one of the basic methods for solving deterministic and
stochastic partial differential equations. This method is proposed in the 19 decade and after …
stochastic partial differential equations. This method is proposed in the 19 decade and after …
Behavioural study of symbiosis dynamics via the Caputo and Atangana–Baleanu fractional derivatives
KM Owolabi - Chaos, Solitons & Fractals, 2019 - Elsevier
Research findings have shown that evolution equations containing non-integer order
derivatives can lead to some useful dynamical systems which can be used to describe …
derivatives can lead to some useful dynamical systems which can be used to describe …
A fourth-order implicit-explicit scheme for the space fractional nonlinear Schrödinger equations
A fourth-order implicit-explicit time-discretization scheme based on the exponential time
differencing approach with a fourth-order compact scheme in space is proposed for space …
differencing approach with a fourth-order compact scheme in space is proposed for space …
Two-dimensional simulation of the damped Kuramoto–Sivashinsky equation via radial basis function-generated finite difference scheme combined with an …
We apply a numerical scheme based on a meshless method in space and an explicit
exponential Runge-Kutta in time for the solution of the damped Kuramoto–Sivashinsky …
exponential Runge-Kutta in time for the solution of the damped Kuramoto–Sivashinsky …
[HTML][HTML] The space-splitting idea combined with local radial basis function meshless approach to simulate conservation laws equations
One acceptable technique in meshfree methods is collocation procedure based on the
radial basis functions. But the mentioned technique is poor for solving problems that have …
radial basis functions. But the mentioned technique is poor for solving problems that have …