1) monotone variational inequality
单调变分不等式
1.
Iterative algorithms for solving monotone variational inequality problems;
求解单调变分不等式的一类迭代算法
2) strongly monotone variational inequality
强单调变分不等式
1.
Via solving strongly monotone variational inequality problem, the algorithms generate an iterative sequence which, for any starting point, converges to a solution of the variational inequality problems.
通过解强单调变分不等式子问题,产生一个迭代点列,该迭代点列收敛到变分不等式的解。
3) monotone mixed variational inequalities
单调混合变分不等式
1.
The authors introduce and study some new Ishikawa type iterative algorithms with errors for solving a class of monotone mixed variational inequalities in Hilbert spaces.
在Hilbert空间中,引入并研究了一类单调混合变分不等式的一些新的带有误差项的Ishikawa迭代算法,给出了算法的收敛性结果。
4) system of strongly monotonic nonlinear variational inequality
强单调的非线性变分不等式
5) monotonicity inequality
单调不等式
1.
The boundary regularity for a class of weakly harmonic maps which maps into sphere and satisfies a quasi monotonicity inequality is discussed.
讨论一类映入球面的满足拟单调不等式的弱调和映射的边界正则性 。
6) variational inequality
变分不等式
1.
Supernetwork model for resource allocation of network-advertisement based on variational inequality;
基于变分不等式的网络广告资源分配的超网络模型
2.
The solution to linear variational inequality by neural network;
解线性变分不等式问题的神经网络方法
3.
New advances in methods for variational inequality;
变分不等式问题的新发展
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
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参考词条