1) system of(A,η)-accretive mapping inclusions
(A,η)增生映象变分包含组
3) (A,η)-accretive mapping
(A,η)-增生映象
1.
In this paper,a new class of general nonlinear parametric set-valued variational inclusions with(A,η)-accretive mappings is studied in Banach spaces,and an existence theorem and sensitivity analysis of the solution set of this kind of parametric variational inclusions are discussed in q-uniformly smooth Banach spaces.
引入和研究了Banach空间上一类新的带(A,η)-增生映象的广义非线性含参集值变分包含,并在q-一致光滑的Banach空间中讨论了其解集的存在性和灵敏性分析。
4) variational inclusions for fuzzy mappings
模糊映象的变分包含组
1.
We also introduce and study a new system generalized nonlinear variational inclusions for fuzzy mappings in Hilbert space.
我们利用极大单调映象的预解算子技巧，建立了这类模糊映象的变分包含组与非线性集值映象的不动点问题之间的等价关系，再利用Nadler的不动点定理给出了这类变分包含组的解的存在性定理。
5) g-η-accretive mapping
g-η-增生映射
1.
A new class of generalized implicit variational-like inclusion problems involving g-η-accretive mapping and G-η-accretive mapping is introduced and studied.
介绍和研究了一类新的关于g-η-增生映射和G-η-增生映射的广义隐似变分包含问题,并且在Banach空间中给出了关于g-η-增生映射和G-η-增生映射的广义隐似变分包含问题的迭代算法和收敛性定理。
6) system of variational inclusion
变分包含组
1.
By the new resolvent operator technique,we proved the existence and uniqueness of solutions for this new system of variational inclusions in Banach space,meanwhile,we also established a new algorithm for approximating the solution of this system and d.
利用这一新的预解算子技巧,在Banach空间中证明了一类新的变分包含组的解的存在性和唯一性,同时也建立了一类新的算法来逼近这一变分包含组的解,并讨论了这一算法产生的迭代序列的收敛性。
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