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The boundary element formulation is facilitated by the definition of an influence domain due to convective kernels.
In this paper, a boundary element formulation is developed to analyze mechanically bolted composite joints and repairs.
A boundary element formulation is developed to calculate the acoustic response of the enclosed fluid.
The convergence of an axisymmetric boundary element formulation is studied by using linear, quadratic or superparametric elements.
The boundary element formulation is presented with particular emphasis on numerical aspects related to singular kernels regularization and evaluation of boundary integrals.
In this work, the transient dynamic analysis of elastic shallow shells under uniformly distributed pressure loads, using a dual reciprocity boundary element formulation, is presented.
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In this paper, an overview of some of the literature dealing with convergence of boundary element formulations is presented, and an intuitive account of the results is given.
To our best knowledge, the stability of these indirect boundary element formulations is still an open problem for general Lipschitz surfaces due to the inconsistent, but widely used discretization of the adjoint double layer potential in L 2.
Some applications, including comparisons of results with those obtained from rigorous boundary element formulations, are performed to evaluate the model capabilities.
For the solution of the electromechanical coupled boundary value problem, a hybrid finite element formulation is used.
The derivations are presented in detail, fully nonlinear governing equations and boundary conditions are presented, a finite element formulation is included, and the corresponding governing equations for numerically exact analysis using a multiple shooting method is also derived.
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