Please use this identifier to cite or link to this item: http://hdl.handle.net/10553/76663
Title: Thin plates by the boundary element method by means of two Poisson equations
Authors: París, F.
de León, S.
UNESCO Clasification: 33 Ciencias tecnológicas
Keywords: Thin Plates
Boundary Element Method
Poisson Equation
Potential Theory
Dual Reciprocity Method
Issue Date: 1996
Journal: Engineering Analysis with Boundary Elements 
Abstract: The problem of thin plates according to Kirchhoff's theory is formulated by means of two coupled Poisson equations, which are expressed in integral form using the second theorem of Green in the classical way. The domain integrals are evaluated approximating the integrands by a series of simple domain functions whose coefficients are calculated by a collocation procedure at points placed along the boundary and domain, which originates a certain extra number of unknowns. The approximated domain integrals are then expressed by equivalent boundary integrals, the extra unknowns requiring the use of integral equations associated to the internal points used to approximate the domain integrals. This formulation avoids the problems associated with the singular character of the fundamental solution of the biharmonic equation.
URI: http://hdl.handle.net/10553/76663
ISSN: 0955-7997
DOI: 10.1016/0955-7997(96)00007-0
Source: Engineering Analysis with Boundary Elements [ISSN 0955-7997], v. 17 (2), p. 111-122, (Marzo 1996)
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