In this article, we provide effective computational algorithms based on Fibonacci wavelet
(FW) to approximate the solution of fractional order electrical circuits (ECs). The proposed …

The aim of this study is to develop the Fibonacci wavelet method together with the quasi‐
linearization technique to solve the fractional‐order logistic growth model. The block‐pulse …

This study solves the time-fractional telegraph equations with Dirichlet boundary conditions
using a novel and effective wavelet collocation method based on Taylor wavelets. In the …

This study introduces a novel numerical approach based on shifted fractional-order
Gegenbauer wavelets. The technique aims to provide approximate solutions for a certain …

This study concentrates on time fractional convection–diffusion equations (TFCDEs) with
variable coefficients and their numerical solutions. Caputo derivative is used to calculate the …

In this paper, we present a wavelet collocation method for efficiently solving singularly
perturbed differential–difference equations (SPDDEs) and one-parameter singularly …

Sažetak spectral collocation-based approximate algorithm is adapted for numerical
evaluation of a class of fractional-order delay differential equations. The involved fractional …

In this article, we present an effective technique for solving nonlinear Stratonovich-Volterra
integral equations. The technique is based on Taylor wavelet to construct the operational …

In this article, we study the Haar wavelet operational matrix approach for finding the
numerical solutions of hyperbolic telegraph equations under suitable initial and boundary …

In this paper, we present a wavelet collocation method for efficiently solving singularly
perturbed differential–difference equations (SPDDEs) and one-parameter singularly …