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Isogeometric Analysis of Boundary Integral Equations.

机译:边界积分方程的等几何分析。

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Isogeometric analysis is applied to boundary integral equations corresponding to boundary-value problems governed by Laplace's equation. It is shown that the smoothness of geometric parametriza- tions central to computer-aided design can be exploited for regularizing integral operators. As a result, one obtains high-order collocation methods based on superior approximation and numerical integration schemes and well-conditioned systems of linear algebraic equations. It is demonstrated that the proposed approach allows one to solve boundary-value problems with an accuracy close to machine precision.

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