1) variational-like inequality
似变分不等式
1.
And discusses an important ap- plication on G-pseudomonotonicity to variational-like inequality proble(VLIP) and mathe- matical programming problem(MP).
建立了强G-伪单调映射与强G-伪凸函数之间的一个关系,并给出了C-伪单调性与G-伪凸性间的一个充分条件,最后还深入讨论G-伪单调映射在似变分不等式及数学规划中的重要应用。
2) general quasivariational-like inequalities
拟似变分不等式
1.
Using the two concepts,we study a new class of general quasivariational-like inequalities.
引入η-次微分和η-临近映射两个概念,应用这两个概念研究一类新的拟似变分不等式。
3) quasi-variational-like inequality
拟-似变分不等式
1.
As a consequence,it deduces that the solution sets of most quasi-variational-like inequalities (in the Baire category sense) are stable;and for any quasi-variational-like inequality (satisfying some conditions) there exists at least one essenti.
作为应用,还证明了大多数(在Baire分类意义下)拟-似变分不等式问题的解集是稳定的;每个拟-似变分不等式(满足一定条件)的解集至少存在一个本质连通区。
5) vector variational-like inequality
向量似变分不等式
1.
Minty and Stampacchia vector variational-like inequality;
Minty与Stampacchia向量似变分不等式
2.
Some relations between solutions of Minty vector variational-like inequality and solutions of vector optimization problem are investigated.
讨论了Minty向量似变分不等式的解与向量优化问题的解之间的关系问题。
补充资料：分似
1.分送。似，给予。
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