Sebastian Bleecke presents his work at the International Conference on Scientific Computation and Differential Equations (SciCADE)

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Sebastian Bleecke will present some of our work at the International Conference on Scientific Computation and Differential Equations (SciCADE) in Singapore in his talk “On the rate of error growth in time of numerical solutions for some PDE problems”.

New Preprint ‘Asymptotic-preserving and energy-conserving methods for a hyperbolic approximation of the BBM equation’ on arXiv

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Sebastian Bleecke, Abhijit Biswas, Jochen Schütz, David I. Ketcheson and I have published our new preprint Asymptotic-preserving and energy-conserving method...

New paper ‘Structure-Preserving Numerical Methods for Two Nonlinear Systems of Dispersive Wave Equations’ published in Computational Science and Engineering

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The paper Structure-Preserving Numerical Methods for Two Nonlinear Systems of Dispersive Wave Equations of Joshua Lampert and me has been published in Comput...

New Preprint ‘High-order mass- and energy-conserving methods for the nonlinear Schrödinger equation and its hyperbolization’ on arXiv

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David I. Ketcheson and I have published our new preprint High-order mass- and energy-conserving methods for the nonlinear Schrödinger equation and its hyperb...

New Preprint ‘Structure-Preserving High-Order Methods for the Compressible Euler Equations in Potential Temperature Formulation for Atmospheric Flows’ on arXiv

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Marco Artiano, Oswald Knoth, Peter Spichtinger, and I have published our new preprint Structure-Preserving High-Order Methods for the Compressible Euler Equa...

Hendrik Ranocha

Sebastian Bleecke presents his work at the International Conference on Scientific Computation and Differential Equations (SciCADE)

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New Preprint ‘Asymptotic-preserving and energy-conserving methods for a hyperbolic approximation of the BBM equation’ on arXiv

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New Preprint ‘High-order mass- and energy-conserving methods for the nonlinear Schrödinger equation and its hyperbolization’ on arXiv

New Preprint ‘Structure-Preserving High-Order Methods for the Compressible Euler Equations in Potential Temperature Formulation for Atmospheric Flows’ on arXiv