libtrilinos-moertel-13.2 - 13.2.0-4 main

This package supplies capabilities for nonconforming mesh tying and contact
formulations in 2 and 3 dimensions using Mortar methods. Mortar methods are a
type of Lagrange Multiplier constraint that can be used in contact
formulations and in non-conforming or conforming mesh tying as well as in
domain decomposition techniques. Originally introduced as a domain
decomposition method for spectral elements, Mortar methods are used in a large
class of nonconforming situations such as the surface coupling of different
physical models, discretization schemes or non-matching triangulations along
interior interfaces of a domain.
.
This package contains the dynamic libraries.