Applied and Computational Mechanics

Variable step-size techniques in continuous Runge-Kutta methods for isospectral dynamical systems* 1

Applied Mathematics / Numerical Method / Applied Mathematics and Computational Science / Potential Function / Numerical Analysis and Computational Mathematics / Dynamic System / Applied and Computational Mechanics / Electrical And Electronic Engineering / Runge Kutta / Variable Step Size / Symmetric Matrix / Dynamic System / Applied and Computational Mechanics / Electrical And Electronic Engineering / Runge Kutta / Variable Step Size / Symmetric Matrix

Variable step-size techniques in continuous Runge-Kutta methods for isospectral dynamical systems

Applied Mathematics / Numerical Method / Applied Mathematics and Computational Science / Potential Function / Numerical Analysis and Computational Mathematics / Dynamic System / Applied and Computational Mechanics / Electrical And Electronic Engineering / Runge Kutta / Variable Step Size / Symmetric Matrix / Dynamic System / Applied and Computational Mechanics / Electrical And Electronic Engineering / Runge Kutta / Variable Step Size / Symmetric Matrix

Spectral methods for hyperbolic problems

Applied Mathematics / Collocation / Stability / Applied Mathematics and Computational Science / Spectral method / Multi Domain / Numerical Analysis and Computational Mathematics / Filtering / Applied and Computational Mechanics / Electrical And Electronic Engineering / Penalty Methods / Multi Domain / Numerical Analysis and Computational Mathematics / Filtering / Applied and Computational Mechanics / Electrical And Electronic Engineering / Penalty Methods

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