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• W3196441527 abstract "Given two triangles in a planar domain sharing an edge and forming a convex quadrilateral, it is shown how to construct a non-negative basis for C1 splines that restrict to polynomials of a total degree higher than one on each of the triangles. The representation may be seen as a generalization of the Bernstein–Bézier form of a spline on every separate triangle, and the main challenge in its development is the construction of basis functions associated with the common edge. This novel concept is aimed to be used in assembling B-spline-like bases for C1 splines on triangulations, as it is demonstrated for Argyris type splines of degree higher than five on triangulations with flippable edges." @default.
• W3196441527 created "2021-09-13" @default.
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• W3196441527 date "2021-10-01" @default.
• W3196441527 modified "2023-09-24" @default.
• W3196441527 title "A construction of edge B-spline functions for a C1 polynomial spline on two triangles and its application to Argyris type splines" @default.
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• W3196441527 doi "https://doi.org/10.1016/j.camwa.2021.08.016" @default.
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