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- riemann christoffel tensor 黎曼 克里斯托菲張量
- Tensor analysis and field equations Vector analysis, Dyads, index notation, covariant and contravariant derivatives, Christoffel symbols, Riemann tensor, hydro-dynamical field equation. 張量及場(chǎng)方程式：三維向量,張量符號,張量微分,克里斯多夫符號,黎曼張量,流體動(dòng)力場(chǎng)方程式。
- Christoffel's major concern was to reconsider and amplify the theme already treated somewhat sketchily by Riemann. Christoffel主要關(guān)心的是重新考慮和詳細論述Riemann已經(jīng)稍為粗略地討論過(guò)的題目。
- The 2PN equations of light ray in the solar-system have been deduced from the metric tensor and Christoffel symbols. 從度規和Christoffel記號出發(fā)推導太陽(yáng)系中的2PN光線(xiàn)方程.
- Tensor algebra is tied to coordinates. 張量代數則離不開(kāi)坐標系。
- After 3 minutes, Christoffel was off his Kanta Luo. 3分鐘后，克里斯托費爾被坎塔羅夫斯基換下。
- Can mathematicians prove the Riemann hypothesis? 數學(xué)家可以證明黎曼猜想嗎?
- I think it would be the Riemann Hypothesis. 我想那一定是“黎曼猜想”。
- Bernhard Riemann pioneered elliptic geometry. 伯恩哈德·黎曼開(kāi)辟了橢圓幾何學(xué)。
- In Riemannian manifolds, one studies Riemannian metric, covariant derivative, Riemannian connection, basic properties of the Riemann curvature tensor, curvature forms etc. 黎曼流形部分主要涉及黎曼度量，黎曼流形的定義，切向量場(chǎng)的協(xié)變微分，黎曼聯(lián)絡(luò )，黎曼幾何的基本定理，曲率張量，曲率形式等概念和理論。
- The elastic moduli Eijlm represents a tensor of the fourth order. 彈性模數Eijlm表示一個(gè)四階張量。
- We derive the relations between physical and tensor components. 我們推導物理分量和張量分量之間的關(guān)系式。
- But tensor product wavelets has a number of drawbacks. 張量積小波有其自身的缺點(diǎn)。
- Wiles and/or they must also prove the Riemann Hypothisis!!! 威爾斯和/或他們還必須證明黎曼假設?。?！
- One third of the tensor is often called the bulk stress. 張量的三分之一通常稱(chēng)為體應力。
- When this tensor vanishes, the space is calleda flat. 當這一張量為零時(shí)，空間叫做平直空間。
- Aid organizations such as the Christoffel Blind Mission do marvelous work. 各種援助機構，如基督徒國際救盲行動(dòng)，作出了驚人的貢獻。
- Conservation of Mass. Conservation of Momentum. Stress Tensor. 3質(zhì)量守恒，動(dòng)量守恒，應力張量。
- Conservation of Mass . Conservation of Momentum. Stress Tensor. 質(zhì)量守恒，動(dòng)量守恒，應力張量。
- Corrected tensor form of the Breit-Pauli Hamiltonian[J]. 引用該論文 黃時(shí)中;陳冠軍;孫云;張法保 李偉艷.
