Titlebook: Numerical Techniques for Boundary Element Methods; Proceedings of the S Wolfgang Hackbusch Conference proceedings 1992 Springer Fachmedien

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书目名称Numerical Techniques for Boundary Element Methods被引频次学科排名




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书目名称Numerical Techniques for Boundary Element Methods年度引用学科排名




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Modal Analysis of Solar Arrays Using Boundary Integral Equations, solar array is modelled by a differential equation for a harmonically vibrating plate and the sound pressure of the vibrating air is modelled by a boundary integral ansatz. The contribution of the sound pressure on the solar array results in a perturbed eigenvalue problem which is approximately sol

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On the Existence and Evaluation of the Derivatives of the Single Layer Potential,rivatives are expressed by singular integrals, the regularisation of these integrals, including its calculation, is necessary. This problem is considered in this paper in the case of a two dimensional surface in ℝ..

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The triangle-to-square transformation for finite-part integrals,ite-part integrals arising in the context of 3D-BEM. Under certain symmetry hypotheses we show that the numerical computation of these integrals can be performed by using a tensor product of a one-dimensional finite-part integration formula and a one-dimensional formula for smooth integrands..Numeri

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,Numerical Solution of the Oblique Derivative Problem in ℝ3 Using the Galerkin-Bubnov-Method: Numerisical Geodesy. The indirect formulation using the potential of the single layer leads to a strongly singular integral equation for the single layer density on the earth surface. We solve this integral equation by using the Galerkin-Bubnov-discretization with piecewise constant test and trial functio

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,Transient Heat Conduction by Boundary Collocation Methods and FEM — A Comparison Study,angular regions are considered. Two different versions of the boundary collocation are considered. The first one is based on the coupling of the Laplace transform and the boundary collocation method. To obtain the inverse Laplace transform the Schapery method is employed. The second method is based

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