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1)  normal curvature
正则曲率
2)  regular curve
正则曲线
1.
Because of the non-completion of the concepts of regularity in some textbooks on mathematical analySis and differentical geometry,this paper investigate the geometrical characteristics and decisive methods of all types of non -regular points on curves according to the concepts of regular curves.
本文从讨论正则曲线的概念出发。
3)  regular surface
正则曲面
1.
The paper shows, that the condition "X is a homeomorphism" of the definition of a regular surfaces can be substituted with the condition "X is One-to-one".
本文证明了:正则曲面定义的条件“X是一个同胚可以减弱为条件”X是一对一的。
4)  Curvature Correction
曲率校正
1.
The design of curvature correction temperature compensation bandgap reference circuit use the first order temperature compensation bandgap reference voltage as a curvature voltage, and get a better circuit though designing a circuit can produce a I2PTAT current than usually use PTAP voltage as a curvature voltage, which is fabricated with 0.
35μmCMOS工艺,采用一级温度补偿电压作为温度曲率校正电压,设计了一个类似IP2TAT电流产生电路,获得了一个电路结构简单,性能更佳的带隙基准源。
5)  curvature correction
曲率修正
1.
In this paper, a double equation model incorporating the method of curvature correction is developed to closure the Reynolds stress and the SIMPLEC scheme is used to discrete turbulent governing equation.
采用半隐式的控制体积法离散紊流控制方程 ,考虑曲率修正的双方程紊流模型封闭雷诺应力 ,引入通度和体积函数的概念 ,数值模拟了石梁河水库工程改建后两级消力池的泄流过程。
2.
Both standard k-ε model and its curvature correction version have been used in calculations.
计算中分别采用了标准的和考虑曲率修正的k-ε紊流模型。
6)  positive curvature
正曲率
1.
The existence of collapsed metrics on S7 with positive curvature is proved.
证明了七维欧氏球面S7上存在一系列正曲率度量,使得在Gromov-Hausdorff收敛的意义下塌陷到S41/2,即常曲率为4的四维单连通空间型。
2.
By the definitions of the conjugate point and the focal point in a geodesic,the paper proves that for any geodesic γ:[0,+∞)→M,in a complete Gauss surface M with positive curvature,there exists t>0 such that γ(t) is a focal point of γ(0).
从测地线的共轭点、焦点的定义出发,证明了对任意具正曲率的完备二维Gauss曲面,γ:[0,+∞)→M为测地线,则存在t>0,γ(t)是γ(0)之焦点。
补充资料:凡事豫则立,不豫则废
1.谓做任何事情,事先谋虑准备就会成功,否则就要失败。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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