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inequalities相关的网络例句

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

In Chapter 3, we state and prove some Poincare inequalities and reverse Poincare inequalities on the Heisenberg group.

在第三章,我们证明Poincaré不等式和逆Poincaré不等式。

Synthesis using known facts (known conditions, important inequation, or has proved inequalities as basis, using inequalities) and relevant theorems of nature, the logical reasoning, the final step out to prove the inequality, its characteristic and the idea is "from" from "guide, known as" to "see", gradually introduced conclusion.

综合法利用已知事实(已知条件、重要不等式或已证明的不等式)作为基础,借助不等式的性质和有关定理,经过逐步的逻辑推理,最后推出所要证明的不等式,其特点和思路是"由因导果",从"已知"看"需知",逐步推出"结论"。

The chord-integral inequalities are the development and summary of isoperimetric inequalities and the important contents of integral geometry and related disciplines.

弦幂积分不等式是等周不等式的发展和概括,是积分几何和相关学科研究的重要领域。

This thesis works for theoretical study on isoperimetric problem and related inequalities by using theory of geometry analysis, way of integral transformations and analysis inequalities.

本学位论文利用几何分析中的凸体理论,积分变换方法和解析不等式理论,研究了凸体和星体的等周问题和相关的不等式问题。

An optimization method is proposed to solve steady-state optimization problems by linear approximation of the object function and the Linear Matrix Inequalities Problem and Eigenvalue Problem of Linear Matrix Inequalities theory.

提出了将稳态优化问题的目标函数进行线性逼近及用可行性问题求解算法和特征值问题求解算法进行求解的优化方法。

An optimization method is proposed to solved steady-state optimization problems by quadratic approximation of the object function and the Linear Matrix Inequalities Problem and Eigenvalue Problem of Linear Matrix Inequalities theory.

提出了将稳态优化问题的目标函数进行二次逼近及用可行性问题求解算法和特征值问题求解算法进行求解的优化方法。

The main aim of this thesis is to study the properties of the maps for Heisenberg group target, which include Lipschitz and Holder continuity, L~#,H~(n , W~(1,p)#,H~(n , BMO and John-Nirenberg estimates, embedded theorems, Poincare inequalities and reverse Poincare inequalities, the regul-arities about the minimizers.

本文的主要目的是系统研究靶流形为Heisenberg群的函数及其空间的性质,其中包括Lipschitz及Hlder连续性、空间L~p及W~(1,p)的性质、空间BMO的性质及其上的John-Nirenberg估计、嵌入定理、Poincare不等式和逆Poincare不等式、能量极小映射的存在性、正则性及用调和函数逼近能量极小映射等问题。

Chapter 3 emphasizes on the case that the considered systems contain not only impulse but also time delay. We mainly investigate impulsive parabolic systems with time delay and neutral impulsive parabolic systems. Section 3.1 discusses the oscillation of impulsive parabolic systems with time delay under Robin boundary condition and obtains some useful criteria via first order impulsive differential inequalities with time delay. Section 3.2 studies the oscillation of neutral impulsive parabolic systems under Neumann boundary condition and Robin boundary condition, respectively, and obtains some sufficient conditions for oscillation and strong oscillation via first order neutral impulsive differential inequalities.

第三章针对于"脉冲"与"时滞"共存的复杂情形,仍采用反证法讨论了含时滞的脉冲偏微分系统的振动理论,具体研究了脉冲时滞抛物系统和中立型脉冲时滞抛物系统。3.1节考虑了脉冲时滞抛物系统的振动理论,借助于一阶脉冲时滞微分不等式的解的性质,得到了满足Robin边界条件的脉冲时滞抛物系统的若干振动准则;3.2节考虑了中立型脉冲时滞抛物系统的振动理论,借助于一阶中立型脉冲时滞微分不等式的解的性质,分别给出了满足Neumann边界条件和Robin边界条件的中立型脉冲时滞抛物系统的若干振动和强振动准则。

Since the concept of NA have a lot of applications in multivariate statistical analysis, reliability theory and percolation theory, various aspects of NA are significant and have been investigated by a host of scholars Fist, we give some Fuk-Nagaev type probability inequalities, moment inequalities of maximal partial sum for sequence of NA random variables, and some strong law of large numbers and complete convergence for sequence of NA random variables are obtained.

在本论文中我们对不要求强平稳或同分布的NA随机变量列进行了多方面的研究:首先对NA列建立了一组具有NA特点的关于最大部分和的Fuk-Nagaev型概率不等式及其关于某一类特定函数的矩不等式,它们在后续给出的极限定理的证明中发挥着重要作用;研究了具有不同分布的NA列的强收敛性,如对NA列建立了更一般条件下的Wittmann型强大数律及完全收敛性,同时也进一步改进了R。

Questions in this content area are based on an understanding of the quadratic formula, rational and radical expressions, absolute value equations and inequalities, sequences and patterns, systems of equations, quadratic inequalities, functions, modeling, matrices, roots of polynomials, and complex numbers.

中等代数( 15 %)。这方面的考试内容包括理解二次公式,有理式及根式,绝对值方程和不等式,序列,方程组,二次不等式,函数,建模,矩阵,多项式的根以及复数。

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