In this note we show how to generate and conformly refine nonobtuse tetrahedral meshes locally around and towards an edge so that all dihedral angles of all resulting tetrahedra remain nonobtuse. The proposed technique can be used e.g. for a numerical treatment of solution singularities, and also for various mesh adaptivity procedures, near the reentrant corners of cylindric-type 3D domains
A {\it constrained Delaunay tetrahedralization} of a domain in $\mathbb{R}^3$ is a tetrahedralizatio...
A it constrained Delaunay tetrahedralization of a domain in $mathbbR^3$ is a tetrahedralization such...
summary:Linear tetrahedral finite elements whose dihedral angles are all nonobtuse guarantee the val...
In this note we show how to generate and conformally refine nonobtuse tetrahedral meshes locally in ...
In this note we show how to generate and conformly refine nonobtuse tetrahedral meshes locally aroun...
AbstractIn this note we show how to generate and conformally refine nonobtuse tetrahedral meshes loc...
AbstractWe propose an algorithm generating face-to-face partitions of a cube into nonobtuse tetrahed...
It is known that piecewise linear continuous finite element (FE) approximations on nonobtuse tetrahe...
summary:Linear tetrahedral finite elements whose dihedral angles are all nonobtuse guarantee the val...
summary:Linear tetrahedral finite elements whose dihedral angles are all nonobtuse guarantee the val...
In this note we show how to generate and conformally refine nonobtuse tetrahedral meshes locally in ...
AbstractPreservation of basic qualitative properties (for example, the maximum principle) ofthe solu...
AbstractIn this note we show how to generate and conformally refine nonobtuse tetrahedral meshes loc...
. We present an algorithm for the construction of locally adapted conformal tetrahedral meshes. The ...
In this work we present a survey of some geometric results on tetrahedral partitions and their refin...
A {\it constrained Delaunay tetrahedralization} of a domain in $\mathbb{R}^3$ is a tetrahedralizatio...
A it constrained Delaunay tetrahedralization of a domain in $mathbbR^3$ is a tetrahedralization such...
summary:Linear tetrahedral finite elements whose dihedral angles are all nonobtuse guarantee the val...
In this note we show how to generate and conformally refine nonobtuse tetrahedral meshes locally in ...
In this note we show how to generate and conformly refine nonobtuse tetrahedral meshes locally aroun...
AbstractIn this note we show how to generate and conformally refine nonobtuse tetrahedral meshes loc...
AbstractWe propose an algorithm generating face-to-face partitions of a cube into nonobtuse tetrahed...
It is known that piecewise linear continuous finite element (FE) approximations on nonobtuse tetrahe...
summary:Linear tetrahedral finite elements whose dihedral angles are all nonobtuse guarantee the val...
summary:Linear tetrahedral finite elements whose dihedral angles are all nonobtuse guarantee the val...
In this note we show how to generate and conformally refine nonobtuse tetrahedral meshes locally in ...
AbstractPreservation of basic qualitative properties (for example, the maximum principle) ofthe solu...
AbstractIn this note we show how to generate and conformally refine nonobtuse tetrahedral meshes loc...
. We present an algorithm for the construction of locally adapted conformal tetrahedral meshes. The ...
In this work we present a survey of some geometric results on tetrahedral partitions and their refin...
A {\it constrained Delaunay tetrahedralization} of a domain in $\mathbb{R}^3$ is a tetrahedralizatio...
A it constrained Delaunay tetrahedralization of a domain in $mathbbR^3$ is a tetrahedralization such...
summary:Linear tetrahedral finite elements whose dihedral angles are all nonobtuse guarantee the val...