0000000001053403

AUTHOR

Michal Krizek

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Acute Type Refinements of Tetrahedral Partitions of Polyhedral Domains

2001

We present a new technique to perform refinements on acute type tetrahedral partitions of a polyhedral domain, provided that the center of the circumscribed sphere around each tetrahedron belongs to the tetrahedron. The resulting family of partitions is of acute type; thus, all the tetrahedra satisfy the maximum angle condition. Both these properties are highly desirable in finite element analysis.

Numerical AnalysisApplied MathematicsDomain decomposition methodsAngle conditionFinite element methodCombinatoricsComputational MathematicsPolyhedronMaximum principleTetrahedronMathematics::Metric GeometryPartition (number theory)Circumscribed sphereMathematicsSIAM Journal on Numerical Analysis
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