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A Research Review of Conic Fitting for the Plane Data Points
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作者 LI Pei-pei ZHANG Cai-ming ZHANG Xin 《Computer Aided Drafting,Design and Manufacturing》 2013年第3期1-5,共5页
Curve modeling is one of the basic work in computer aided geometric design and computer graphics. For the implicit conic fitting problem in this paper, the research methods that the objective function based on the min... Curve modeling is one of the basic work in computer aided geometric design and computer graphics. For the implicit conic fitting problem in this paper, the research methods that the objective function based on the minimal algebraic distance and geometric distance are summarized. The advantages and disadvantages of every method are analyzed simply, and the applications of the conic fitting are listed. 展开更多
关键词 conic fitting algebraic distance geometric distance
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Construction of Endpoint Constrained Cubic Rational Curve with Chord-Length Parameterization
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作者 LI Pei-pei ZHANG Xin ZHANG Ai-wu 《Computer Aided Drafting,Design and Manufacturing》 2013年第4期35-39,共5页
This paper discusses the problem that constructing a curve to satisfy the given endpoint constraints and chord-length parameters. Based on the research of Lu, the curve construction method for the entire tangent angle... This paper discusses the problem that constructing a curve to satisfy the given endpoint constraints and chord-length parameters. Based on the research of Lu, the curve construction method for the entire tangent angles region (α0, α1)∈(-r, r)×(-r, r) is given. Firstly, to ensure the weights are always positive, the three characteristics of cubic rational Bezier curve is proved, then the segment construction idea for the other tangent angles are presented in view of the three characteristics. The curve constructed with the new method satisfies the endpoint constraint and chord-length parameters, it's G1 continuous in every segment curve, and the shapes of the curve are well. 展开更多
关键词 endpoint constraint chord-length parameterization rational curve SEGMENT complex variable
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