This paper deals with the existence and uniqueness of solutions for a nonlinear boundary
value problem involving a sequential ψ-Hilfer fractional integro-differential equations with …

An elastic beam equation (EBEq) described by a fourth-order fractional difference equation
is proposed in this work with three-point boundary conditions involving the Riemann …

The objective of this paper is to present two numerical techniques for solving generalized
fractional differential equations. We develop Haar wavelets operational matrices to …

In this study, we introduce an innovative fractional Genocchi collocation method for solving
nonlinear fractional differential equations, which have significant applications in science and …

The results reported in this paper are concerned with the existence and uniqueness of
solutions of discrete fractional order two-point boundary value problem. The results are …

Mathematical models of the heat conduction problem in the claydite-block construction with
taking into account the fractal structure of the material is constructed. Integro-differentiation …

In this paper, fractional-order Bernoulli wavelets based on the Bernoulli polynomials are
constructed and applied to evaluate the numerical solution of the general form of Caputo …

This paper studies two classes of boundary value problems within the generalized Caputo
fractional operators. By applying the fixed point result of α-ϕ-Geraghty contractive type …

Due to its importance in science, finding both exact and approximate solutions to fractional
partial differential equations with boundary conditions is important for the research …

This work focuses on solving and analyzing two-point fuzzy boundary value problems in the
form of fractional ordinary differential equations (FFOBVPs) using a new version of the …