Computation of certain integral formulas involving generalized Wright function
The aim of the paper is to derive certain formulas involving integral transforms and a family
of generalized Wright functions, expressed in terms of the generalized Wright …
of generalized Wright functions, expressed in terms of the generalized Wright …
Numerical solutions of space-fractional advection–diffusion–reaction equations
VAL Salomoni, N De Marchi - Fractal and Fractional, 2021 - mdpi.com
Background: solute transport in highly heterogeneous media and even neutron diffusion in
nuclear environments are among the numerous applications of fractional differential …
nuclear environments are among the numerous applications of fractional differential …
A new integral operational matrix with applications to multi-order fractional differential equations
In this article, we propose a numerical method that is completely based on the operational
matrices of fractional integral and derivative operators of fractional Legendre function …
matrices of fractional integral and derivative operators of fractional Legendre function …
[PDF][PDF] Nonlinear Fredholm integro-differential equation in two-dimensional and its numerical solutions
AM Al-Bugami - AIMS Mathematics, 2021 - aimspress.com
Nonlinear Fredholm integro-differential equation in two-dimensional and its numerical
solutions Page 1 AIMS Mathematics, 6(10): 10383–10394. DOI: 10.3934/math.2021602 …
solutions Page 1 AIMS Mathematics, 6(10): 10383–10394. DOI: 10.3934/math.2021602 …
Theoretical and spectral numerical study for fractional Van der Pol equation
SS Ezz‐Eldien - Mathematical Methods in the Applied Sciences, 2021 - Wiley Online Library
This manuscript concerns with both theoretical and numerical study for a generalized form of
fractional Van der Pol equations (FVDPEs). The Schauder fixed point and Banach …
fractional Van der Pol equations (FVDPEs). The Schauder fixed point and Banach …
Modelling Fractional Advection–Diffusion Processes via the Adomian Decomposition
A Antonini, VAL Salomoni - Mathematics, 2023 - mdpi.com
When treating geomaterials, fractional derivatives are used to model anomalous dispersion
or diffusion phenomena that occur when the mass transport media are anisotropic, which is …
or diffusion phenomena that occur when the mass transport media are anisotropic, which is …
Space time fractional Ito system with variable coefficients: explicit solution, conservation laws and numerical approximation
Purpose The purpose of this paper is to present the residual power series method for solving
the space time fractional variable coefficients Ito system. Design/methodology/approach A …
the space time fractional variable coefficients Ito system. Design/methodology/approach A …
The exponential behavior of 3D stochastic primitive equations driven by fractional noise
L Wang, G Zhou, B Guo - Mathematical Methods in the Applied …, 2021 - Wiley Online Library
The long‐time behavior of flows is a very interesting and important problem in the theory of
stochastic hydrodynamic equations. Inspired by the theory of dynamic system, we develop a …
stochastic hydrodynamic equations. Inspired by the theory of dynamic system, we develop a …
On (p(x), q(x))‐Laplace equations in without Ambrosetti‐Rabinowitz condition
A Nastasi - Mathematical Methods in the Applied Sciences, 2021 - Wiley Online Library
In the present work, we consider a (p (x), q (x))‐elliptic equation describing the behavior of a
double‐phase anisotropic problem which has relevance in electrorheological fluid …
double‐phase anisotropic problem which has relevance in electrorheological fluid …