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[BOG][B] Simplicial partitions with applications to the finite element method
Simplicial Partitions with Applications to the Finite Element Method Page 1 Springer
Monographs in Mathematics Simplicial Partitions with Applications to the Finite Element …
Monographs in Mathematics Simplicial Partitions with Applications to the Finite Element …
[HTML][HTML] On the generalization of the Synge–Křížek maximum angle condition for d-simplices
In this note we present a generalization of the maximum angle condition, proposed by JL
Synge in 1957 and M. Křížek in 1992 for triangular and tetrahedral elements, respectively …
Synge in 1957 and M. Křížek in 1992 for triangular and tetrahedral elements, respectively …
Tight bounds for the dihedral angle sums of a pyramid
We prove that eight dihedral angles in a pyramid with an arbitrary quadrilateral base always
sum up to a number in the interval (3π, 5π). Moreover, for any number in (3π, 5π) there …
sum up to a number in the interval (3π, 5π). Moreover, for any number in (3π, 5π) there …
Preserved structure constants for red refinements of product elements
In this paper we discuss some strategy for red refinements of product elements and show
that there are certain structure characteristics (d-sines of angles formed by certain edges in …
that there are certain structure characteristics (d-sines of angles formed by certain edges in …
On equivalence of maximum angle conditions for tetrahedral finite element meshes
On Equivalence of Maximum Angle Conditions for Tetrahedral Finite Element Meshes |
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On mesh regularity conditions for simplicial finite elements
On Mesh Regularity Conditions for Simplicial Finite Elements | SpringerLink Skip to main
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Preserved Structure Constants for Red Refinements of Product Elements
In this paper we discuss some strategy for red refinements of product elements and show
that there are certain structure characteristics (d-sines of angles formed by certain edges in …
that there are certain structure characteristics (d-sines of angles formed by certain edges in …
[HTML][HTML] Estimation of the interpolation error for semiregular prismatic elements
A Khademi, JE Vatne - Applied Numerical Mathematics, 2020 - Elsevier
In this paper we introduce the semiregularity property for a family of decompositions of a
polyhedron into a natural class of prisms. In such a family, prismatic elements are allowed to …
polyhedron into a natural class of prisms. In such a family, prismatic elements are allowed to …