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• W3019463407 abstract "In this work we present an algorithm to construct an infinitely differentiable smooth surface from an input consisting of a (rectilinear) triangulation of a surface of arbitrary shape. The original surface can have nontrivial genus and multiscale features, and our algorithm has computational complexity which is linear in the number of input triangles. We use a smoothing kernel to define a function $Phi$ whose level set defines the surface of interest. Charts are subsequently generated as maps from the original user-specified triangles to $mathbb R^3$. The degree of smoothness is controlled locally by the kernel to be commensurate with the fineness of the input triangulation. The expression for $Phi$ can be transformed into a boundary integral, whose evaluation can be accelerated using a fast multipole method. We demonstrate the effectiveness and cost of the algorithm with polyhedral and quadratic skeleton surfaces obtained from computer-aided design and meshing software." @default.
• W3019463407 created "2020-05-01" @default.
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• W3019463407 date "2020-01-01" @default.
• W3019463407 modified "2023-10-15" @default.
• W3019463407 title "A Fast Boundary Integral Method for High-Order Multiscale Mesh Generation" @default.
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• W3019463407 doi "https://doi.org/10.1137/19m1290450" @default.
• W3019463407 hasPublicationYear "2020" @default.
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