Équation de la chaleur et réflections multiples
Équation de transport. Théorie spectrale et approximation de la diffusion
Equation Of Heat Conduction With Finite Wave Speeds
Équations à intégrales principales; étude suivie d'une application
Equations containing locally Henstock-Kurzweil integrable functions
A fixed point theorem in ordered spaces and a recently proved monotone convergence theorem are applied to derive existence and comparison results for solutions of a functional integral equation of Volterra type and a functional impulsive Cauchy problem in an ordered Banach space. A novel feature is that equations contain locally Henstock-Kurzweil integrable functions.
Équations différentielles ordinaires dans les espaces des fonctions bornées
Equations with discontinuous nonlinear semimonotone operators
The aim of this paper is to present an existence theorem for the operator equation of Hammerstein type with the discontinuous semimonotone operator . Then the result is used to prove the existence of solution of the equations of Urysohn type. Some examples in the theory of nonlinear equations in are given for illustration.
Equazioni integrali per un modello di simbiosi tra due specie con diffusione e struttura di età : caso di pino cembro e nocciola
Equivalence of Volterra integral equations
Erratum to Numer. Math. 52, 219-240 (1988). Product Integration for the Linear Transport Equation in Slab Geometry.
Error Analysis for a Class of Degenerate-Kernel Methods.
Error analysis for the finite element approximation of a radiative transfer model
Error analysis of the nonlinear multigrid method of the second kind
Error bound analysis and singularly perturbed Abel-Volterra equations.
Error Bounds and Estimates for Eigenvalues of Integral Equations. II.
Error Bounds and Estimates for Eigenvalues of Integral Equations.
Error Bounds for the Approximation of Green's Kernels by Splines.
Error estimate in the sinc collocation method for Volterra-Fredholm integral equations based on DE transformation.
Error estimate of approximate solution for a quasilinear parabolic integrodifferential equation in the -space
The Rothe-Galerkin method is used for discretization. The rate of convergence in for the approximate solution of a quasilinear parabolic equation with a Volterra operator on the right-hand side is established.
Error evaluation of approximate solutions for sum-difference equations in two variables.