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Orthogonalization of unified and extended Bézier basis and its transformation matrix

Orthogonalization of unified and extended Bézier basis and its transformation matrix
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摘要 UE-Brzier (unified and extended Brzier) basis is the unified form of Brzier-like bases, including polynomial Brzier basis, trigonometric polynomial and hyperbolic polynomial Brzier basis. Similar to the original Brzier-like bases, UE-Brzier basis func-tions are not orthogonal. In this paper, a group of orthogonal basis is constructed based on UE-Brzier basis. The transformation matrices between UE-Brzier basis and the proposed orthogonal basis are also solved. UE-Brzier (unified and extended Brzier) basis is the unified form of Brzier-like bases, including polynomial Brzier basis, trigonometric polynomial and hyperbolic polynomial Brzier basis. Similar to the original Brzier-like bases, UE-Brzier basis func-tions are not orthogonal. In this paper, a group of orthogonal basis is constructed based on UE-Brzier basis. The transformation matrices between UE-Brzier basis and the proposed orthogonal basis are also solved.
出处 《Computer Aided Drafting,Design and Manufacturing》 2013年第1期41-46,共6页 计算机辅助绘图设计与制造(英文版)
基金 Supported by National Science Foundation of China(No.60904070,61272032) the Natural Science Foundation of Zhejiang Province(No.LY12F02002,Y1111101)
关键词 UE-B6zier basis ORTHOGONALIZATION legendre basis transformation matrix UE-B6zier basis orthogonalization legendre basis transformation matrix
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