Publication | Closed Access
Two Methods of Galerkin Type Achieving Optimum $L^2 $ Rates of Convergence for First Order Hyperbolics
65
Citations
7
References
1974
Year
Numerical AnalysisEngineeringUsual Galerkin ProcedureSemi-implicit MethodHyperbolic Conservation LawNumerical SimulationParabolic EquationFirst Order HyperbolicsAdmissible Finite-dimensional SubspacesNonlinear Hyperbolic ProblemHyperbolic EquationComputational MechanicsFunctional AnalysisApproximation TheoryNumerical Method For Partial Differential Equation
It has been shown that the usual Galerkin procedure applied to first order hyperbolic equations does not yield the optimum $L^2 $ rate of convergence for all admissible finite-dimensional subspaces. Two methods are presented which overcome this difficulty.
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