1) linear integer inequalities
线性整不等式组
2) linear inequalities
线性不等式组
1.
Unconstrained optimization method for solving linear inequalities;
求解线性不等式组的一类无约束极值方法
2.
Study and application of a class of linear inequalities;
一类线性不等式组的研究与应用
3.
Affine-gradient algorithm for solving linear inequalities;
求解线性不等式组的仿射梯度算法
3) system of linear inequalities
线性不等式组
1.
Where the rank of A is n, the vertexes and edges of the solution set of a system of linear inequalities AX≤b can be known and the nxn-th -order systems of linear equations that these vertexes and edges are suitable can also be known.
按本文的方法，由n×（n＋1）阶齐次线性方程组ATY=0（秩（A）=n）的一个非零解，便能确定线性不等式组AX≤b之解集合有哪些顶点和棱，以及这些顶点和棱是哪些n×n。
2.
The system of linear inequalities is a fundamental mathematical structure in decision theory.
在决策科学中，线性不等式组是一种基本的数学结构，它的化简很有实用价值。
4) nonlinear inequalities
非线性不等式组
1.
Newton algorithm for nonlinear inequalities;
非线性不等式组的牛顿法
2.
Based on a new smooth function,we reformulate nonlinear inequalities as a nonsmooth equation.
对于非线性不等式组的求解,采用构造辅助函数将非线性不等式组转化成为一个非线性方程组。
3.
A globally convergent damped Gauss-Newton method for solving nonlinear inequalities is proposed.
本文研究了非线性不等式组的求解问题。
5) generalized inequalities
线性锥不等式组
6) stochastic linear inequalities
随机线性不等式组
1.
The problem of converting the stochastic linear inequalities to the deterministic equivalents is probed.
讨论了将随机线性不等式组转化为相应的确定性不等式组的问题 。
补充资料：Harnack不等式(对偶Harnack不等式)
Harnack不等式(对偶Harnack不等式)
quality (dual Hatnack inequality) Harnack in-
【补注】一直到G的边界的H助nack不等式，见【AZI.l翻..‘不等式(对停H山丸朗k不等不)[ Har.改沁-勺函勺(d切红Hat’I犯‘k如为uaJ卿);rap.姗二p魄HcT助(月加湘oe)] 给出正调和函数的两个值之比u(x)/“(y)的上界和下界估计的一个不等式，由A.Hai，剐火(汇IJ)得到.令u)0是n维E议当d空间的区域G中的一个调和函数;令E。(y)是中心在点y处半径为;的球{x:}x一y!<;}.若闭包万了刃.CG，则对于所有的、“凡(，)，o
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条