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That is ,by analyzing peeling strength and coefficient of variation to redefine peeling intensity.

提出了剥离强度的测试数据的分析方法,从剥离强度和离散系数两方面进行分析,并重新给出了剥离强度的定义,这个定义全面反映粘合衬与面料的粘合牢固程

VOF equation use Lax-Wendroffgeshi scheme with precision of two steps. Pressure of host field is turned into initial-boundary value problem of variable coefficient parabolic equation on regular border. We utilize implicit difference method to solve it.

VOF方程的离散求解使用Lax-Wendroffgeshi格式,这种格式具有二阶精度;主场压力的求解转化为固定边界上变系数抛物型方程的初边值问题,采用隐式差分格式。

The book covers such topics as the problem of collinearity in multiple regression, dealing with outlying and influential data, non-normality of errors, non-constant error variance and the problems and opportunities presented by discrete data.

本书内容涵盖了在多重共线性回归问题等议题,与外围和有影响的数据,非错误,非正常常数误差方差的问题和离散数据处理带来的机遇。

Then, according to Radau collocation method, the dynamic optimization problem is converted to a nonlinear programming one that contains continuous and discrete variables.

根据Radau配置法将动态优化问题转化为连续变量与离散变量并存的非线性规划问题。

According to Radau collocation method,the dynamic optimization problem can be converted to a nonlinear programming problem which contains both continuous and discrete variables.

根据Radau配置法将动态优化问题转化为连续变量与离散变量并存的非线性规划问题。

This thesis has mainly contributed two results in theory: one is that the covariance matrix is not positive definitive if the number of sampling is least than the number of variables, the other is that the covariance matrix of discrete sample is positive definitive if and only if the sum of every random column vector of data matrix is non I-linear combination.

本论文在理论上,主要得出两个新的结果:ⅰ抽样调查中,若样本的个数少于变量的个数则样本协方差矩阵恒为非正定;ⅱ离散型样本协方差矩阵正定的充要条件是样本资料阵的各随机列向量是非I-线性组合。

Five important themes are interwoven in this course: Mathematical reasoning, combinatorial analysis, discrete structures, applications and modeling, and algorithmic thinking.

一个成功的离散数学必须交织与平衡以下上五项主要课题,那就是数学推理。

Theory of packing and covering is an important field in combinatorial and discrete geometry.

填充和覆盖理论是组合几何与离散几何中的一个重要分支。

Other semirings arise naturally in such diverse areas of mathematics as combinatorics, functional analysis, topology, graph theory, Euclidean geometry, probability theory, commutative and noncommutative ring theory, optimization theory, discrete event dynamical systems, automata theory, formal language theory and the mathematical modeling of quantum physics and parallel computation systems.

在许多不同的数学领域存在着其它形式的半环,比如组合学,泛函分析,拓扑学,图论,欧式几何,概率论,交换和非交换环,优化论,离散动力系统,自动化理论,形式语言理论,量子物理的数据模型和并行计算系统。

The Laplace matrix is an active and important subject in Algebra Graph Theory. It is a discrete form of the Laplace operator on the compact Rimannian manifold acting on the graphs. It has been widely used in many fields such as Physics, Chemistry, Biology, Computer net science and Information theory ,etc. Some results on the Laplace matrix are given in this thesis.

本文主要研究了代数图论中的一个课题:单圈图的Laplace谱,它是黎曼流形上的拉普拉斯算子在图上的离散形式,Laplace矩阵在物理、化学、生物和计算机通信网络研究等学科中有着广泛的应用。

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