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First published 2011-8

Energy bounds for a moving boundary initial boundary value problem for the semi-linear wave equation

James N Flavin

Mathematics and Mechanics of Solids

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Research article

First published 1994-12

Limit behaviour of solutions to a class of non-linear and non-local boundary value problems

Li Ta-Tsien, J.E Rodrigues, Zhu Chen

Asymptotic Analysis

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Research article

First published 1990-8

Asymptotic analysis of boundary value problems for quasi-linear monotone operators

Anneliese Defranceschi

Asymptotic Analysis

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Research article

First published 2006-1

A sixth order accurate AGE iterative method for non-linear singular two point boundary value problems

R.K. Mohanty, D.J. Evans, Navnit Jha

Journal of Computational Methods in Sciences and Engineering

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Research article

First published 2008-1

Two new compact finite-difference schemes for the solution of boundary value problems in second-order non-linear ordinary differential equations,using non-uniform grids

L.K. Bieniasz

Journal of Computational Methods in Sciences and Engineering

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Research article

First published 2015-8

Solving differential equations using Sinc-collocation methods with derivative interpolations

Kenzu Abdella

Journal of Computational Methods in Sciences and Engineering

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Research article

First published 2024-8

Solution of planar elastic stress problems using stress basis functions

Sankalp Tiwari, Anindya Chatterjee

Mathematics and Mechanics of Solids

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Research article

First published 2022-3

On weak solutions of the boundary value problem within linear dilatational strain gradient elasticity for polyhedral Lipschitz domains

Victor A. Eremeyev, Francesco dell’Isola

Mathematics and Mechanics of Solids

Free access

Research article

First published 2012-3

A Continuous Formulation of A(α)-Stable Second Derivative Linear Multistep Methods for Stiff IVPs in ODEs

R. I. Okuonghae, M. N. O. Ikhile

Journal of Algorithms & Computational Technology

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Research article

First published 1973-12

Extension of the hybrid Monte Carlo method for boundary-value problems

Ludwig Fahrmeir

SIMULATION

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