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differential geometry
微分几何:一种利用微积分研究曲线和曲面的几何性质的数学分支。
常用释义
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基本释义
  • 微分几何:一种利用微积分研究曲线和曲面的几何性质的数学分支。
例句
  • 1·Green equation is derived by differential geometry.
    微分几何理论导出了格林方程。
  • 2·In local differential geometry, the cylindrical spiral is a very important curve.
    在局部微分几何中,圆柱螺线是很重要的一种曲线。
  • 3·This type of differentiation is commonly used in classical differential geometry .
    这种类型的分化,是常用的古典微分几何。
  • 4·The theory of rectilinear congruence is an important field in differential geometry.
    直线汇理论是古典微分几何的一个重要研究领域。
  • 5·Aim To systematically discuss and analyze Monge′s and a Gauss′s differential geometry thought.
    目的系统探讨和分析蒙日几何学派和高斯几何学派的微分几何思想。
  • 6·The methods used in this dissertation include matrix, algebra as well as differential geometry theory.
    本文采用的研究方法有矩阵方法,代数方法和微分几何理论。
  • 7·Differential geometry method is an important approach in the researches of control of nonlinear system.
    非线性系统的微分几何理论是目前研究非线性系统控制的一个重要方法。
  • 8·Quantity and space both play a role in analytic geometry, differential geometry, and algebraic geometry.
    数量和空间在解析几何,微分几何和代数几何中都发挥作用。
  • 9·Be different from other control methods, differential geometry deals with nonlinear problems in substance.
    不同于其他控制方法,微分几何控制理论是本质上对非线性系统进行处理的方法。
  • 10·Research of the group of motions in Riemann manifold is an important question of the differential geometry.
    黎曼流形运动群的研究是微分几何中一个重要问题。