Título: Differential geometry management of higher order 2D boundary elements
Autores: L.E.T. Ferreira; Escola Politécnica -Universidade de São Paulo
Fecha: 2007-10-25
Publicador: Electronic journal of boundary elements
Fuente:
Tipo:
Tema: No aplica
Descripción: This paper addresses the use of higher order elements in boundary element analysis concerning accuracy and implementation techniques. It is shown that the generation of values of higher order shape functions for elements of any order, as well as for their derivatives, can be accomplished in a simple way through the use of Lagrange polynomials, avoiding the difficulties regarding the explicit deduction and coding of the equations. To this end, an effective computational scheme is given and the generalization of the intrinsic space is discussed within two-dimensional stress analysis. Finally, numerical experiments with slender components subjected to bending are carried out for studies on convergence. The results obtained showed that the appropriate order of the element to be used may depends directly on the nature of the problem being analyzed.
Idioma: Inglés

Artículos similares:

Green's Function Method for an Axisymmetric Void Between Parallel Walls por Gautam Sudhir Chandekar; Tennessee Technological University,Joseph D. Richardson; Tennessee Technological University,Yuri A. Melnikov; Middle Tennessee State University,Sally J. Pardue; Tennessee Technological University
A BEM for the Propagation of Nonlinear Planar Free-surface Waves por V. Vinayan; University of Texas at Austin,S. A. Kinnas; University of Texas at Austin
A Hypersingular Boundary Integral Equation for a Class of Problems Concerning Infiltration from Periodic Channels por David L Clements; The University of Adelaide,Maria Lobo; The University of Adelaide,Nyoman Widana; Universitas Udayana, Bali
Numerical modelling of the blowing phase in the production of glass containers por Willem Dijkstra; Eindhoven University of Technology,Bob Mattheij
10 
Direct evaluation of hypersingular Galerkin surface integrals II por Leonard J. Gray; Oak Ridge National Laboratory,Alberto Salvadori; University of Brescia,Anh-Vu Phan; University of South Alabama,Vladislav Mantic; University of Sevilla