[PDF][PDF] Sequential fractional order Neutral functional Integro differential equations on time scales with Caputo fractional operator over Banach spaces
In this work, we scrutinize the existence and uniqueness of the solution to the Integro
differential equations for the Caputo fractional derivative on the time scale. We derive the …
differential equations for the Caputo fractional derivative on the time scale. We derive the …
Dynamics of a stochastic COVID-19 epidemic model with jump-diffusion
For a stochastic COVID-19 model with jump-diffusion, we prove the existence and
uniqueness of the global positive solution. We also investigate some conditions for the …
uniqueness of the global positive solution. We also investigate some conditions for the …
Mixed neutral Caputo fractional stochastic evolution equations with infinite delay: Existence, uniqueness and averaging principle
M Abouagwa, LS Aljoufi, RAR Bantan, AD Khalaf… - Fractal and …, 2022 - mdpi.com
The aim of this article is to consider a class of neutral Caputo fractional stochastic evolution
equations with infinite delay (INFSEEs) driven by fractional Brownian motion (fBm) and …
equations with infinite delay (INFSEEs) driven by fractional Brownian motion (fBm) and …
Semi-implicit and explicit runge kutta methods for stiff ordinary differential equations
YA Sabawi, MA Pirdawood… - Journal of physics …, 2021 - iopscience.iop.org
In this work, we study the A [α]–stability of the additive methods of Runge-Kutta kind of
orders ranging from 2 up to 4 that will be applied for determining some stiff nonlinear system …
orders ranging from 2 up to 4 that will be applied for determining some stiff nonlinear system …
A compact fourth-order implicit-explicit Runge-Kutta type method for solving diffusive Lotka–Volterra system
YA Sabawi, MA Pirdawood… - Journal of Physics …, 2021 - iopscience.iop.org
This paper aims to developed a high-order and accurate method for the solution of one-
dimensional Lotka-Volterra-diffusion with Numman boundary conditions. A fourth-order …
dimensional Lotka-Volterra-diffusion with Numman boundary conditions. A fourth-order …
A special study of the mixed weighted fractional Brownian motion
In this work, we present the analysis of a mixed weighted fractional Brownian motion,
defined by η t:= B t+ ξ t, where B is a Brownian motion and ξ is an independent weighted …
defined by η t:= B t+ ξ t, where B is a Brownian motion and ξ is an independent weighted …
[PDF][PDF] Optimal Convergence Rate of B–Maruyama Method for Stochastic Volterra Integro-Differential Equations with Riemann–Liouville Fractional Brownian Motion
M Wang, X Dai, A Xiao - Adv. Appl. Math. Mech, 2022 - global-sci.com
This paper mainly considers the optimal convergence analysis of the B–Maruyama method
for stochastic Volterra integro-differential equations (SVIDEs) driven by Riemann–Liouville …
for stochastic Volterra integro-differential equations (SVIDEs) driven by Riemann–Liouville …
Numerical solution of multi-dimensional Itô Volterra integral equations by the second kind Chebyshev wavelets and parallel computing process
M Ahmadinia, H Afshariarjmand, M Salehi - Applied Mathematics and …, 2023 - Elsevier
This paper presents a numerical method based on the least squares method and the second
kind Chebyshev wavelets for solving the multi-dimensional Itô Volterra integral equations …
kind Chebyshev wavelets for solving the multi-dimensional Itô Volterra integral equations …
Uniform Approximation of Impulsive Hopfield Cellular Neural Networks by Piecewise Constant Arguments on
R Torres, M Pinto, S Castillo, M Kostić - Acta Applicandae Mathematicae, 2021 - Springer
In this paper we give a uniform approximation of a CNN-Hopfield type impulsive system by
means of an IDEPCA approximating system. As a consequence of the uniform …
means of an IDEPCA approximating system. As a consequence of the uniform …
Fast -Maruyama scheme for stochastic Volterra integral equations of convolution type: mean-square stability and strong convergence analysis
M Wang, X Dai, Y Yu, A Xiao - Computational and Applied Mathematics, 2023 - Springer
In this paper, a fast θ-Maruyama method is proposed for solving stochastic Volterra integral
equations of convolution type with singular and Hölder continuous kernels based on the …
equations of convolution type with singular and Hölder continuous kernels based on the …