1) 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。
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) N-η-g-accretive
N-η-g-强增生
5) (M,η)-accretive mapping
(M,η)-增殖映射
1.
By using resolvent operator technique for (M,η)-accretive mapping,we construct a new class of iterative algorithms for solving this class of system of set-valued implicit variational inclusions.
运用(M,η)-增殖映射的预解算子技术,构造了这类非线性集值隐式变分包含组解的新的迭代算法。
6) accretive mapping
增生映射
1.
By using the perturbation theories on sums of ranges of nonlinear accretive mappings of Calvert and Gupta,the result on the existence of a solution u∈Lp(Ω) of nonlinear Neumann boundary value problems involving the p-Laplacian operator p,where 2N/(N+1)<p<+∞且N≥1.
利用Calvert和Gupta关于非线性增生映射值域之和的扰动定理,得到了一类含有p拉普拉斯算子Δp的非线性Neumann边值问题在Lp(Ω)空间中解的存在性的结论,其中2N/(N+1)
2.
By using the perturbation theories on sums of ranges of nonlinear accretive mappings of Calvert and Gupta,the abstract results on the existence of solution u∈L~a(Ω)of nonlinear boundary value problems involving the p-Laplacian operator have been obtained, where(2N/N+1)＜p(?)s＜+∞,for N(?)1.
利用Calvert和Gupta关于非线性增生映射值域的扰动理论,研究了与p-Laplace算子相关的非线性边值问题在L~s(Ω)空间中解的存在性,其中(2N/N+1)＜p(?)s＜+∞且N(?)1。
3.
Let E be a real uniformly smooth Banach space,A:D(A)=E→2~E be a m-accretive mapping and z∈E be an arbitrary element.
令E为实一致光滑Banach空间,A:D(A)=E→2E为m增生映射,z∈E为任意元,0∈R(A)。
补充资料：(η6-benzene)( η5-2,4-cyclopentadien-1-yl)manganese
分子式：
CAS号：
性质：深红色结晶。一种异环夹心结构。三羰基合锰中的三个羰基被苯取代后制得。用作化学试剂。
CAS号：
性质：深红色结晶。一种异环夹心结构。三羰基合锰中的三个羰基被苯取代后制得。用作化学试剂。
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