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Z. Jackiewicz
Z. Jeseviciute
B.T. Johansson
B.S. Jovanovic
V. Jovanovic
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Z. Jackiewicz
Department of Mathematics, Arizona State University
Spectral collocation and waveform relaxation methods with Gegenbauer reconstruction for nonlinear conservation laws
Z. Jeseviciute
Institute of Mathematics and Informatics
On the stability of finite-difference schemes for parabolic equations subject to integral conditions with applications to thermoelasticity
B.T. Johansson
School of Mathematics, University of Birmingham
An alternating potential-based approach to the Cauchy problem for the Laplace equation in a planar domain with a cut
B.S. Jovanovic
Faculty of Mathematics, University of Belgrade
On the strong stability of operator-difference schemes in time-integral norms
Fractional order convergence rate estimates of finite difference method on nonuniform meshes
Convergence of a finite difference scheme for the third boundary-value problem
On the stability of differential-operator equations and operator-difference schemes as $t \\to \\infty$
On the rate of convergence of difference schemes for the Poisson equation with dynamical interface conditions
Finite difference schemes for partial differential equations with weak solutions and irregular coefficients
Global and asymptotic stability of operator-difference schemes
Stability of solutions of differential-operator and operator-difference equations in the sense of perturbation of operators
Asymptotic stability of a three-level operator-difference scheme
Numerical solution of a hyperbolic transmission problem
V. Jovanovic
Faculty of Sciences
Error estimates for the Lax-Friedrichs scheme for balance laws
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