Enhancing the accuracy and efficiency of two uniformly convergent numerical solvers for singularly perturbed parabolic convection–diffusion–reaction problems with …
This study is devoted to designing two hybrid computational algorithms to find approximate
solutions for a class of singularly perturbed parabolic convection–diffusion–reaction …
solutions for a class of singularly perturbed parabolic convection–diffusion–reaction …
Gegenbauer wavelets collocation technique for the nonlinear Fisher's reaction–diffusion equation with application arising in biological and chemical sciences
M Mulimani, S Kumbinarasaiah - International Journal of Dynamics and …, 2025 - Springer
This paper studies the nonlinear Fisher's equation, a second-order parabolic partial
differential equation, and the wavelets collocation method for solving it. The Gegenbauer …
differential equation, and the wavelets collocation method for solving it. The Gegenbauer …
A highly accurate and efficient Genocchi‐based spectral technique applied to singular fractional order boundary value problems
This article focuses on an efficient and highly accurate approximate solver for a class of
generalized singular boundary value problems (SBVPs) having nonlinearity and with two …
generalized singular boundary value problems (SBVPs) having nonlinearity and with two …
On computational analysis via fibonacci wavelet method for investigating some physical problems
In this work, we considered wavelet analysis and the application of the Fibonacci wavelet
collocation method (FWCM) for solving partial differential equations (PDEs). The proposed …
collocation method (FWCM) for solving partial differential equations (PDEs). The proposed …
A new generalized Bell wavelet and its applications for solving linear and nonlinear integral equations
In this study, a new fractional function based on the Bell wavelet is defined to solve the
Fredholm and Volterra integral equations. The aim of this study is to approximate the …
Fredholm and Volterra integral equations. The aim of this study is to approximate the …
Study of fractional telegraph equation via Shehu homotopy perturbation method
The iterative Shehu transform homotopy perturbation method (HPM) is used in the present
research to address fractional telegraph equations in different dimensions, respectively …
research to address fractional telegraph equations in different dimensions, respectively …
Effects of magnetism on porous rectangular fins with convection and radiation
S Ullah, OJ Algahtani, ZU Din, A Ali - Thermal Science, 2024 - doiserbia.nb.rs
A fin is an extended surface used to enhance the surface area of a heat transfer surface
between a hot source and the outside environment. To maximise the rate of heat …
between a hot source and the outside environment. To maximise the rate of heat …
[PDF][PDF] The complex SEE transform technique in difference equations and differential difference equations
EA Mansour, EA Kuffi - Computational Methods for Differential …, 2024 - cmde.tabrizu.ac.ir
Differential equations are used to represent different scientific problems are handled
efficiently by integral transformations, where integral transforms represent an easy and …
efficiently by integral transformations, where integral transforms represent an easy and …