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多变量问题等值线形成的数学方法及物理意义
引用本文:谭建荣,皮明智.多变量问题等值线形成的数学方法及物理意义[J].工程图学学报,1992(1):62-66.
作者姓名:谭建荣  皮明智
作者单位:浙江大学 (谭建荣,彭群生),华中理工大学(皮明智)
摘    要:本文应用广义逆解法,将多变量散乱数据曲面(超曲面)拟合,把拟合后的曲面(超曲面)作为多变量问题等值线形成的数学模型,从而把超曲面、等值面、等值线这些几何概念,与等值线形成的物理意义结合起来,使人们能够从离散数据中揭示出所蕴含的物理规律。

关 键 词:多变量  超曲面  离散数据  工程数学

MATHEMATICAL METHOD AND PHYSICAL BACKGROUND FOR ISOGRAMS OF MULTIVARIATE PROBLEMS
Tan Jianrong,Peng Qunsheng Zhejiang University Pi Mingzhi Huazhong University of Science and Technology.MATHEMATICAL METHOD AND PHYSICAL BACKGROUND FOR ISOGRAMS OF MULTIVARIATE PROBLEMS[J].Journal of Engineering Graphics,1992(1):62-66.
Authors:Tan Jianrong  Peng Qunsheng Zhejiang University Pi Mingzhi Huazhong University of Science and Technology
Affiliation:Tan Jianrong;Peng Qunsheng Zhejiang University Pi Mingzhi Huazhong University of Science and Technology
Abstract:Employing the generalized inversesoloing algorithm and fitting multivariable surfaces(hypersurface)to scattered data.A mathematical model for generating isograms is obtained.Thus,the geometrical concepts of hypersurfaces,contour planes,isograms etc.are connec-ted with the physical process of generating isograms,and it becomes feasible to reveal theimplicit physical law from scattered data.
Keywords:scattered data  multivariable  hypersurfaces  isogram  generalized-inversesolving method    
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