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调和映射的英文

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"调和映射"怎么读用"调和映射"造句

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  • harmonic mapping

例句与用法

  • The variational calculation of potential p - harmonic maps
    调和映射的变分计算
  • On harmonic maps into a real form of unitary group u
    到酉群实形式的调和映射
  • A note on regularity for very weak nonhomogeneous p - hamonic mappings
    调和映射正则性的一点注记
  • Teichm ller mappings and harmonic maps
    映射与调和映射
  • Stability of x - harmonic ma
    调和映射的稳定性
  • By using darboux transformations , we give the explicit construction for local isometric immer
    Gk ( q勺是具有有限uniton数的调和映射
  • In chapter two , we propose a mesh fusion algorithm base on local harmonic mapping . compared with the global harmonic mapping method , this approach has the following advantages
    在第二章中,我们提出了基于局部调和映射的网格融合方法。
  • 61 duchamp t , certain a , derose t , stuetzle w . hierarchical computation of pl harmonic embeddings . technical report , university of washington , july 1997 . 62 floater m s . one - to - one piecewise linear mappings over triangulations
    本文将对目前的主要曲面参数化方面的工作进行总结,重点介绍调和映射共形映射以及保积映射的基本原理,及其在平面参数化中的应用。
  • When target manifold is r , . if u is a function of finsler manifold , we can define laplace operator , it is well - defined . if u is called the eigenvalue of the laplacian a and u is called the corresponding eigenfunction
    众所周知,对于黎曼几何,调和映射是调和函数的推广,且当目标流形为r时,二(哟二撇el ] .因此对于尸‘ nsler流形m上的函数。可以定义laptace算子为。
  • The second part consist of chapter four . in chapter one , we study the energy density of harmonic map from finsler manifold and generalize classical result in [ se ] . in chapter two , we obtain lower estimates for the first eigenvalue of the laplace operator on a compact finsler manifold , and it generalize lichnerowicz - obata theorem [ li ] [ ob ] . in chapter three , we derive the first and second variation formula for harmonic maps between finsler manifolds . as an application , some nonexistence theorems of nonconstant stable harmonic maps from a finsler manifold to a riemannian manifold are given
    第一章讨论finsler流形到黎曼流形调和映射的能量密度的间隙性,推广了[ se ]中的结果。第二章对紧致finsler流形上laplace算子的第一特征值的下界作了估计,推广了黎曼流形上的lichnerowicz - obata定理[ li ] [ ob ] 。
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