riemann curvature 中文意思是什麼

riemann curvature 解釋
黎曼曲率
  1. Lots of concrete examples are (, ) - metrics. and one of fundamental problems in finsler geometry is to find and study finsler metrics with constant ( flag ) curvature. on the basic, we majarly study the following problems in present paper : ( a ) to the property of a class of (, ) - metrics in which is parallel with respect to riemann metric a and riemann metric a is of constant curvature, we obtain the following theorem4. 3 let f (, ) be a positive definite metric on the manifold m ( dimm > 3 )

    在finsler幾何中,我們現在已知的finsler度量已經很多了,但大多數具體的例子主要都集中在( , ) ?度量中,又在finsler幾何中一個基本的問題就是去發現和研究具有常曲率的finsler度量,基於這些本文主要研究了以下一些問題: ( a )一類關於是平行的並且riemann度量具有常曲率的( , ) ?度量的特殊性質,得到了如下的定理4
  2. Also, general relativity defines non - inertia space - time as a space of riemann. for riemann space has positive curvature, we have to doubt about where the minus curvature space is

    廣義相對論把非慣性時空定義為黎曼空間,但由於黎曼幾何是正曲率空間,既然廣義時空是對稱的,我們必然要問,負曲率空間到哪去了?
  3. 9. by the research of metric tensor and riemann tensor on riemann manifold, we get the inherent curvature of configuration space belonging to parallel mechanism. so the relative coordinates and generalized coordinates are inevitable choice for parallel mechanism. 10

    9 、通過對度量張量和riemann張量的研究,得出並聯機構運動可達子空間的內在「彎曲」性質,指出使用相對坐標系和廣義坐標是研究並聯機構運動學和動力學問題的必然選擇。
分享友人