AbstractIn this paper, the iterative method developed by Daftardar-Gejji and Jafari (DJ method) is employed for analytic treatment of Laplace equation with Dirichlet and Neumann boundary conditions. The method is demonstrated by several physical models of Laplace equation. The obtained results show that the present approach is highly accurate and requires reduced amount of calculations compared with the existing iterative methods
AbstractWe study the existence of singular separable solutions to the 2-dimensional quasilinear equa...
AbstractThis paper contributes a new matrix method for solving systems of high-order linear differen...
AbstractThis paper is concerned with a second-order iterative functional differential equation x″(x[...
AbstractIn this paper, we study a 2D generalized Ginzburg–Landau equation with a periodic boundary c...
AbstractThis paper applies the homotopy analysis method proposed by Liao to obtain approximate analy...
This paper investigates the first-order impulsive difference equations with periodic boundary condit...
AbstractWe are concerned here with a nonlinear quadratic integral equation (QIE). The existence of a...
AbstractIn this paper, we answer affirmatively an open problem (cf. Theorem 4′ in Ferrero and Gazzol...
AbstractThe aim of this paper is to obtain an asymptotic formula for each solution of a l2-perturbed...
We use Morse theoretic arguments to obtain nontrivial solutions of semilinear elliptic boundary valu...
A Chebyshev collocation method has been presented to solve nonlinear integral equations in terms of...
AbstractIn the present paper, we establish some direct results in simultaneous approximation for Bas...
AbstractThis paper investigates the maximal and minimal solutions of periodic boundary value problem...
AbstractExistence and multiplicity results for the boundary value problem[formula]are presented. The...
AbstractThis is the second part of a study of the inversion for a Sturm–Liouville difference equatio...
AbstractWe study the existence of singular separable solutions to the 2-dimensional quasilinear equa...
AbstractThis paper contributes a new matrix method for solving systems of high-order linear differen...
AbstractThis paper is concerned with a second-order iterative functional differential equation x″(x[...
AbstractIn this paper, we study a 2D generalized Ginzburg–Landau equation with a periodic boundary c...
AbstractThis paper applies the homotopy analysis method proposed by Liao to obtain approximate analy...
This paper investigates the first-order impulsive difference equations with periodic boundary condit...
AbstractWe are concerned here with a nonlinear quadratic integral equation (QIE). The existence of a...
AbstractIn this paper, we answer affirmatively an open problem (cf. Theorem 4′ in Ferrero and Gazzol...
AbstractThe aim of this paper is to obtain an asymptotic formula for each solution of a l2-perturbed...
We use Morse theoretic arguments to obtain nontrivial solutions of semilinear elliptic boundary valu...
A Chebyshev collocation method has been presented to solve nonlinear integral equations in terms of...
AbstractIn the present paper, we establish some direct results in simultaneous approximation for Bas...
AbstractThis paper investigates the maximal and minimal solutions of periodic boundary value problem...
AbstractExistence and multiplicity results for the boundary value problem[formula]are presented. The...
AbstractThis is the second part of a study of the inversion for a Sturm–Liouville difference equatio...
AbstractWe study the existence of singular separable solutions to the 2-dimensional quasilinear equa...
AbstractThis paper contributes a new matrix method for solving systems of high-order linear differen...
AbstractThis paper is concerned with a second-order iterative functional differential equation x″(x[...