Multithread parallelization of lepp-bisection algorithms


Autoria(s): Rivara, María Cecilia; Rodríguez Moreno, Pedro; Montenegro Armas, Rafael; Jorquera, Gastón
Data(s)

04/04/2016

04/04/2016

2011

Resumo

<p>[EN]Longest edge (nested) algorithms for triangulation refinement in two dimensions are able to produce hierarchies of quality and nested irregular triangulations as needed both for adaptive finite element methods and for multigrid methods. They can be formulated in terms of the longest edge propagation path (Lepp) and terminal edge concepts, to refine the target triangles and some related neighbors. We discuss a parallel multithread algorithm, where every thread is in charge of refining a triangle t and its associated Lepp neighbors. The thread manages a changing Lepp(t) (ordered set of increasing triangles) both to find a last longest (terminal) edge and to refine the pair of triangles sharing this edge...</p>

Identificador

http://hdl.handle.net/10553/16340

720830

<p>10.1016/j.apnum.2011.07.011</p>

Idioma(s)

eng

Direitos

Acceso libre

by-nc-nd

Fonte

<p>Applied Numerical Mathematics. -- New York : Elsevier Science Publishers. -- ISSN 0168-9274. -- July 14, 2011</p>

Palavras-Chave #12 Matemáticas #120601 Construcción de algoritmos #1204 Geometría #1206 Análisis numérico
Tipo

info:eu-repo/semantics/preprint