tensor calculus

基本解釋

The paper analyzed the basical theory of geometrical nonlinear finite element of plate-shell by means of tensor calculus.
本文利用張量的概念對(duì)板殼幾何非線性有限元的基本理論進(jìn)行了分析。
Within differential geometry are the concepts of fiber bundles and calculus on manifolds, in particular, vector and tensor calculus.
微分幾何包含這樣的概念：纖維束和流形上的微積分，特別是矢量與張量微積分。
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In this paper the author using tensor calculus shows that the equation for induced normal curvature of Nankai University and that of Sakai ( Japanese)are of unity.
本文作者利用張量計(jì)算，證明了南開(kāi)大學(xué)的誘導(dǎo)法曲率公式與日本酒井公式是統(tǒng)一的，一致的。