This article deals with a fully discretized numerical scheme for solving fractional order
Volterra integro-differential equations involving Caputo fractional derivative. Such problem …

This work presents a collocation computational algorithm for solving linear Integro-
Differential Equations (IDEs) of the Fredholm and Volterra types. The proposed method …

Dipankar Das, Nilakshi Goswami and Vishnu Narayan Mishra1 abstract: For two real
Banach algebras A1 and A2, let Kp be the projective cone in A1⊗ γ A2. Using this we define …

A comparative investigation of enhanced heat transfer and friction factor by insertion of
twisted tapes consisting of alternate axes and regularly spaced tapes in a round tube under …

In this paper, the Volterra-Fredholm integral equation is derived from a linear integro-
differential equation with a fractional order 0< α< 1 using Riemann–Liouville fractional …

In this paper, we use the concept of homotopy, Laplace transform, and He's polynomials, to
propose the auxiliary Laplace homotopy parameter method (ALHPM). We construct a …

A meshless symplectic algorithm for multi-dimensional linear Hamiltonian partial differential
equations with radial basis interpolation has been suggested when the solving domain is R …

In this paper, we use the concept of homotopy, Laplace transform, and He's polynomials, to
propose the auxiliary Laplace homotopy parameter method (ALHPM). We construct a …

The purpose of this paper is to give some new Karush–Kuhn–Tucker-type necessary
optimality conditions for nonsmooth semi-infinite problems. Moreover, we present some …

In this paper, we prove the existence, uniqueness and stability of solution for some nonlinear
functional-integral equations by using generalized coupled Lipschitz condition. We prove a …