作者: G. Maier , C. Polizzotto
DOI: 10.1016/0045-7825(87)90108-3
关键词: Mathematical analysis 、 Boundary (topology) 、 Galerkin method 、 Finite element method 、 Boundary element method 、 Integral equation 、 Singular boundary method 、 Mathematics 、 Boundary knot method 、 Boundary value problem
摘要: Abstract The elastoplastic boundary value problem in terms of rates, formulated using integral equations linear elasticity, is shown to be amenable, through discretizations, a complementarity endowed with symmetric matrix (in contrast the traditional element formulation). This symmetrization achieved by suitably choosing fundamental solutions and formulating for quantities stresses, enforcing Galerkin weighted-residual sense (instead collocation) plastic constitutive laws over domain cells.