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Initial and boundary value problems.
Numerical Methods for Initial Boundary Value Problems.
Analytical and numerical solution of selected boundary value problems.
Such boundary value problems are generally nonselfadjoint.
Finite volume and finite difference methods for initial boundary value problems in multiple space dimensions.
Initial boundary value problems for the heat and related partial differential equations.
Quasilinearization is used to solve the nonlinear boundary value problems.
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Solutions to Laplace's equation--boundary value problems.
The initial-boundary value problems are studied in [10, 11].
Hyperbolic and parabolic systems, initial and initial-boundary value problems of hyperbolic and parabolic types.
Electrostatic fields, including boundary-value problems and multipole expansion.
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