In this article, a new and efficient operational matrix method based on the amalgamation of
Fibonacci wavelets and block pulse functions is proposed for the solutions of time-fractional …

The complexity of solving differential equations in real-world applications motivates
researchers to extend numerical methods. Among different numerical and semi-analytical …

The purpose of the current work is to provide an analytical solution framework based on
extended fractional power series expansion to solve 2D temporal–spatial fractional …

We have developed a new numerical method based on Haar wavelet (HW) in this article for
the numerical solution (NS) of one‐and two‐dimensional hyperbolic Telegraph equations …

Recently, a lot of attention has been paid to the field of research connected with the wireless
sensor network and industrial internet of things. The solutions found by theorists are next …

In this paper, the reduced differential transform method (RDTM) is successfully implemented
for solving two‐dimensional nonlinear sine‐Gordon equations subject to appropriate initial …

In this paper, we present a comparison of several important methods to solve fuzzy partial
differential equations (PDEs). These methods include the fuzzy reduced differential …

The conformable fractional triple Laplace transform approach, in conjunction with the new
Iterative method, is used to examine the exact analytical solutions of the (2+ 1)‐dimensional …

In this paper, the reduced differential transform method (RDTM) is successfully implemented
for solving two‐dimensional nonlinear Klein–Gordon equations (NLKGEs) with quadratic …

In this article, we analytically furnish the solution of (2+ 1)-dimensional fractional differential
equations, with distinct fractal-memory indices in all coordinates, as a trivariate (α, β, γ) …