2009Unpublished venueRequires access

The Dimension of Bivariate Weak Spline Space W^1_2 (I_1 ?)

Wei Wang, Huan‐Wen Liu

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Abstract

Let Delta be an arbitrary regular triangulation of a simply connected domain and I1Delta be a restrictive appointed point triangulation related to A. In this paper, employing the well-known Bezier-net method, we study the algebraic structure of bivariate C1quadratic weak spline space W21(I1Delta).

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What this paper is about

Let Delta be an arbitrary regular triangulation of a simply connected domain and I1Delta be a restrictive appointed point triangulation related to A. In this paper, employing the well-known Bezier-net method, we study the algebraic structure of bivariate C1quadratic weak spline space W21(I1Delta).

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Available abstract

Let Delta be an arbitrary regular triangulation of a simply connected domain and I1Delta be a restrictive appointed point triangulation related to A. In this paper, employing the well-known Bezier-net method, we study the algebraic structure of bivariate C1quadratic weak spline space W21(I1Delta).

Key concepts: Dimension (graph theory), Combinatorics, Mathematics, Computer science, Discrete mathematics, Algorithm

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