Nonlinearly-Stable High-Order Methods on Simplices with Improved Efficiency - presented by David Zingg

Nonlinearly-Stable High-Order Methods on Simplices with Improved Efficiency

David Zingg

DZ
Slide at 13:59
Two New SBP Methods on Simplices with Improved Efficiency Both methods exploit tensor products First method is based on collapsed coordinates Second method is based on splitting triangles into quadrilaterals and tetrahedra into hexahedra and recombining into a multidimensional operator
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