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continuity相关的网络例句

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与 continuity 相关的网络例句 [注:此内容来源于网络,仅供参考]

In Chapter 1,some elementary knowledge was introduced,such as theBernstein-Bezier representation for polynomials,conform triangulation,theconditions of convexity for Bézier spline surfaces,the funtional andgeometric continuity condition for neibour Bézier surface patches etc.,specially,based on the Liu-Ding-Yuan Theorem for geometric continuity,some simple and practical conditions were obtained.

第一章介绍一些基本知识,如多项式的Bernstein-Bézier表示,相容三角剖分的定义,Bézier三角样条曲面保凸的条件,相邻Bézier曲面片函数连续和几何连续的条件等,特别地,在刘鼎元关于几何连续条件的一般定理的基础上,导出了几个较简单的实用的一阶几何连续条件。

Condition of continuity; continuity condition

"连续条件";在学术文献中的解释

Modular continuity 模块连续性 A method satisfies Modular Continuity if, in the software architectures that it yields, a small change in a problem specification will trigger a change of just one module, or a small number of modules.

在使用某个方法产生的软件结构中,如果在一个问题规格方面的微小改变将只会引起一个模块的变化,或少量模块的变化。那么,这个方法满足模块的连续性。

Methods: Sixty-three patients with EMR were studied with the continuity equation method and the VC method. And those results were analyzed in their correlation and regression based on the continuity equation method as a "reference standard".

对63例二尖瓣偏心反流患者分别用连续方程法及射流紧缩面法测量二尖瓣反流程度,以连续方程法结果为标准,分析二者的相关性,建立线性回归方程。

In order to evaluate the image scrambling degree effectively,the paper gives difinition of the continuity extent.And a new evaluation method of image scrambling degree based on the number of the continuity extent changes when the positon of the pixel changes is provided.The simulation result shows that the method can measure the impact of the every image scrambling phase.

为了对其进行有效地衡量,给出了图像连续性区域的定义,并根据置乱前后数字图像连续性区域数量随像素点位置的变化而改变这一原理,提出了一种有效的图像置乱程度衡量方法,实验表明,该方法能够清楚地反应图像在各个置乱阶段的置乱效果。

Firstly, we combine the theories of monotone operator and maximal monotone operator's Yosida approaching with domain method to prove the solution's existence of single input-output equation in R n in the similar economical backgrounds in present articles and then gain the solution's continuity by exterior approaching method,at last we give the responding economical meaning about the solution's existence and continuity.

就R n空间中消耗为单调单值型的投入产出方程,在现有文献类似的经济背景之下,利用单调算子的理论以及极大单调算子的Yosida逼近结合邻域逼近法给出了投入产出方程的解的存在性的证明,然后利用外部逼近法结合方程截断技巧证明了投入产出方程的解的连续性,最后给出了相对应于存在性和连续性的经济解释。

First, the relative curvature of a certain curve at its first end and the directional angle of the first port tangent vector of that curve as well as the weight factor of the interpolation curve are given, then all the other control vertexes can be gotten by using the conditions of G continuity, and a method to construct transitional curves is also introduced so that we can get the closed interpolation curve which achieves G continuity globally.

首先给定某段曲线的首端相对曲率和该段曲线的首端切矢量的方向角以及插值曲线的权因子,然后利用G2连续条件求出其余控制顶点,并给出了构造过渡曲线的方法,得到了G2连续的闭插值曲线。

On the basis of Navier-Stoks equation and continuity equation, the SOLA-VOF method was adapted to calculate the field of velocity and pressure in fluid in this program. According to the inertia and continuity of fluid, a new velocity boundary conditions of free surface for 3dimensional fluid flow simulation had been developed. By the new method, any velocity condition occupied on the free surface of the fliud flow could be treated reasonably.

以流体的动量守恒方程和连续性方程为基础,采用SOLA-VOF方法,结合首次提出的流体惯性原理与连续性原理相结合的自由表面速度边界条件处理方法,研制出了流场数值模拟程序。

Secondly, we combine the theories of monotone operator and maximal monotone operator's Yosida approaching with domain method to prove the solution's existence of set-valued input-output equation in R n in the similar economical backgrounds in present articles too and then gain the solution's continuity by interior approaching method,at last we give the responding economical meaning about the solution's existence and continuity.

对于R n空间中消耗为单调集值型的投入产出方程,也在现有文献类似的经济背景之下,利用单调算子的理论以及极大单调算子的Yosida逼近结合邻域逼近法给出了投入产出方程的解的存在性的证明,接着利用内部逼近法结合方程截断技巧对投入产出方程的解的连续性给予了证明,然后顺便简单的介绍了运用外部逼近法来得到方程的解的连续性的思路,最后也给出了相对应于存在性和连续性的经济意义。

This paper discusses the continuity of elementary function and some special non-elementary function and how to decide the interval point by the conception of function' continuity.

本文利用函数的连续性定义,详细讨论了初等函数的连续性,以及几个特殊非初等函数的连续性和间断点的类型判断,展示了一些复杂的非初等函数连续性的讨论方法,这不仅说明了分段函数的多样性,而且对于研究函数的丰富性具有重要的指导意义。

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