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harmonic
相关语句
  调和
    Some Results on Harmonic Map between Riemann-Finsler Manifolds
    Riemann-Finsler几何中的调和映射及有关问题
短句来源
    Soliton Theory of Harmonic Maps and Isometric Immersions and Their Darboux Transformations
    调和映射与等距浸入的孤立子理论及其Darboux变换
短句来源
    Some Problems on Finsler Geometry and L~2 Harmonic Forms
    关于Finsler几何及L~2调和形式的某些问题
短句来源
    Submanifolds with Constant Scalar Curvature and the Harmonic Function of Finsler Manifold
    关于常数数量曲率的子流形和Finsler流形上的调和函数
短句来源
    USE OF HARMONIC INTEGRAL KERNEL TO SOLVE DIRICHLET PROBLEM IN TWO DIMENSIONS
    利用调和积分核求解二维狄氏问题
短句来源
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  调和的
    If n1,nk is harmonic with (ni,nj) < k for all 1< i < j < k, then (ni,nj)=k for all 1 < i < j < k.
    定理:对于8≤κ≤14,若n_1,…,n_κ是调和的,并且对任意i≠j,有(n_(i1),n_j)≤κ,则对于任意的i≠j,有(n_i,n_j)=κ.
短句来源
    Dress and Gutman gave an concept of harmonic graphs: The graph G is said to be harmonic if there exists a constant A, such that the equality A(G)d(G)=Ad(G) holds.
    Dress和Gutman从图中路数目的计算,提出了调和图的概念:一个图G称为是调和的,如果存在一个数λ,使A(G)d(G)=λd(G)。
短句来源
    Theorem 2 Suppse M is a compact Riemann surface. If f: M→CP~n is harmonic with deg f>0, then there isn't harmonic cyclic sequence generated by f with order smaller than 3.
    定理1.2:设M是紧致黎曼曲面,若f:M→CP~n是调和的,且degf>0则不存在阶数小于3,由f生成的调和循环序列。
短句来源
    A graph G with n vertices v_1,v_2,…,v_n is said to be harmonic if the degree sequence(d(v_1),d(v_2),…,d(v_n))~T of G is an eigenvector of its adjacency matrix A,where d(v_i) is the degree of the vertex v_i,i=1,2,…,n.
    设v1,v2,…,vn是n阶图G的顶点,d(vi)表示顶点vi的度. 如果(d(v1),d(v2),…,d(vn))T是图G的邻接矩阵的一个特征向量,则说图G是调和的.
短句来源
    Pentacyclic Harmonic Graph
    调和的五圈图(英文)
短句来源
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  “harmonic”译为未确定词的双语例句
    Displacements of an Elastic Half-Space under the Action of a Harmonic Concentrated Force
    弹性半空间表面在水平谐和集中力作用下的位移
短句来源
    Applicating the Solutions of Euler Epuation in the Harmonic Mapping Theory to the Cylindro-symmetric Gravitational Fields
    Harmonic mapping的Euler方程的解在柱对称引力埸中的应用
短句来源
    The Calculation Methods of the Second Harmonic Generation Phase Matching Angles in Orthorhombic mm2 Group Biaxial Crystals
    正交mm2点群双轴晶体倍频最佳相位匹配角的计算方法
短句来源
    The Keer Solution of Einstein's equation and the harmonic coodinate condition
    Einstein场方程的Kerr解与谐和坐标条件
短句来源
    Some Results of Harmonic Maps of Manifolds
    关于流形上调和映照的若干结果
短句来源
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  harmonic
Lichtenstein in the caseu =(n, ?) or(n?), we prove that ?(q).ζ1/2 is non zero for all harmonic polynomialsq ∈S() \ {0}.
      
Coordinates on Schubert cells, Kostant's harmonic forms, and the Bruhat Poisson structure onG/B
      
For the flag manifoldX=G/B of a complex semi-simple Lie groupG, we make connections between the Kostant harmonic forms onG/B and the geometry of the Bruhat Poisson structure.
      
We show that on each Schubert cell, the corresponding Kostant harmonic form can be described using only data coming from the Bruhat Poisson structure.
      
We study boundary value problems for the time-harmonic form of the Maxwell equations, as well as for other related systems of equations, on arbitrary Lipschitz domains in the three-dimensional Euclidean space.
      
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The paper first introduces the pre-parameter method of angular deflection for use in the calculations of dynamic stresses in rigidly-framed structures under harmonic vibrations. Then it gives a comprehensive collection and deduction of formulas,with F_7—F_(15),functional tables of frequencies for cases of simply-supported and cantilever ends.It is believed that with use of the tables the usual calculations will be much simplified.

本文介绍初参数的角变位移法在谐和振动作用下刚构动力计算中的应用。除了搜集、整理和推导出大量的公式外,还补充了铰支端及臂端的频率函数,即 F_7~F_(15)等函数表,从而,充实了角变位移法的内容,简化了计算工作。

In this notes the author has generalized the results of K. Yano about the harmonic and Killing vector fields in Compact orientable Riemannian spaces with boundary by means of Stokes' and Green's theorem.

本文目的是引用作者创用的方法将K.Yano关于具有边界的可定向黎曼流形上的调和和Killing向量场的结果加以推广,显然这个方法也可应用到调和张量场和Killing张量场的情形,这将在另文讨论.

The purpose of this Work is to develop a method for solving the boundary value problem of the exact theory of water waves. The boundary value problem of mixed type of harmonic functions with unknown and non-linear boundary conditions has been reduced to the boundary value problem of mixed type of harmonic functions with known and all-linear boundary conditions. The present metnod has been applied to finding first-order approximate solutions for two different sets of boundary conditlons, and the results...

The purpose of this Work is to develop a method for solving the boundary value problem of the exact theory of water waves. The boundary value problem of mixed type of harmonic functions with unknown and non-linear boundary conditions has been reduced to the boundary value problem of mixed type of harmonic functions with known and all-linear boundary conditions. The present metnod has been applied to finding first-order approximate solutions for two different sets of boundary conditlons, and the results obtained are in agreement with that obtained by Pohle and by Penney and Thornhill.

本文提出解水波准确理论初值问题的一个方法,将原来的求解存在于未知区域并有非线性边界条件的调和函数的混边值问题化为逐次求解一个在已知区域上另有线性边界条件的调和函数混合边值问题,并就两种情况——水(?)渍决而引起的水的运动和被支持在水平面上的开始为静正并成半圆柱形的水的运动——得到了一级近似解,在这两种情况下所得的结果分别与Poble及Penney和Thornhill所得的结果一致。

 
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