The classical theory of partial differential equations is rooted in physics, where equations
(are assumed to) describe the laws of nature. Law abiding functions, which satisfy such an …

This paper surveys some results on acute and nonobtuse simplices and associated spatial
partitions. These partitions are relevant in numerical mathematics, including piecewise …

Simplicial Partitions with Applications to the Finite Element Method Page 1 Springer
Monographs in Mathematics Simplicial Partitions with Applications to the Finite Element …

The subject of Discrete Geometry and Convex Polytopes has received much attention in
recent decades, with an explosion of the work in the field. This book is an introduction …

Delaunay meshes (DM) are a special type of triangle mesh where the local Delaunay
condition holds everywhere. We present an efficient algorithm to convert an arbitrary …

Shape from Metric Page 1 Shape from Metric ALBERT CHERN, TU Berlin FELIX KNÖPPEL,
TU Berlin ULRICH PINKALL, TU Berlin PETER SCHRÖDER, Caltech We study the isometric …

For a two-dimensional Artin group whose associated Coxeter group is hyperbolic, we prove
that the action of on the hyperbolic space obtained by coning off certain subcomplexes of its …

Survey of two-dimensional acute triangulations - ScienceDirect Skip to main contentSkip to
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The origin of the theory of bendings as one of the basic problems of metrical geometry is
associated with the names of Euler, Lagrange, Legendre, Cauchy and Gauss. After it was …

Acute and nonobtuse triangulations of polyhedral surfaces - ScienceDirect Skip to main
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