1) Inverse-strongly accretive mapping
逆强增生映射
2) strongly accretive mapping
强增生映射
1.
We prove that for a strongly accretive mapping in Lp(P<2)the sequence produced by Mann iterate converges strongly to the unique solution of Tx=f.
本文回答了文献［３］中提出的公开问题，即Ｌｐ（Ｐ＜２）空间中的强增生映射，证明了由Ｍａｎｎ迭代产生的序列强收敛于方程Ｔｘ＝ｆ的唯一解。
2.
A related result is obtained that deals with stability of the Mann iterative process with random errors for the solution of nonlinear equation with strongly accretive mapping.
同时 ,一个与非线性强增生映射方程的迭代解的稳定性相关的结果被获
3) Φ-strongly accretive mapping
Φ-强增生映射
4) f-strongly accretive mapping
f-强增生映射
5) Φstrong-accretive mappings
Φ强增生映射
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：卵巢间质增生和卵泡膜增生
卵巢间质增生和卵泡膜增生
单纯卵巢间质增生所致双侧卵巢增大，即‘卵巢间质增生’；有黄素化间质细胞者称‘卵泡膜增生’。多发生于绝经后，可能因绝经后下丘脑-垂体功能紊乱，卵巢间质对垂体促性腺激素的一种增生性反应。常伴发糖尿病、高血压、肥胖、和甲状腺功能减退。临床上出现雌激素或雄激素过高现象。可伴子宫内膜增生甚至内膜癌等病变。
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