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• W2894510230 abstract "The successful implementation of the Galerkin Boundary Element Method hinges on the accurate and effective quadrature of the influence coefficients. For parabolic boundary integral operators quadrature must be performed in space and time where integrals have singularities when source- and evaluation points coincide. For problems where the surface is fixed, the time integration can be performed analytically, but for moving geometries numerical quadrature in space and time must be used. For this case a set of transformations is derived that render the singular space–time integrals into smooth integrals that can be treated with standard tensor product Gauss quadrature rules. This methodology can be applied to the heat equation and to transient Stokes flow." @default.
• W2894510230 created "2018-10-05" @default.
• W2894510230 creator A5021437839 @default.
• W2894510230 creator A5043632331 @default.
• W2894510230 date "2019-01-01" @default.
• W2894510230 modified "2023-09-25" @default.
• W2894510230 title "Quadrature for parabolic Galerkin BEM with moving surfaces" @default.
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• W2894510230 doi "https://doi.org/10.1016/j.camwa.2018.09.004" @default.
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