一致凸Banach空间,uniformly convex Banach space
1)uniformly convex Banach space一致凸Banach空间
1.Approximations for the common fixed points of finite nonexpansive mappings in theuniformly convex Banach spaces;一致凸Banach空间中有限个非扩张映射的公共不动点的逼近
2.Convergence of Ishikawa iterative sequences inuniformly convex Banach spaces;一致凸Banach空间Ishikawa迭代序列收敛性
3.Let X be auniformly convex Banach space,whose dual space X* has the KK property.设X为实一致凸Banach空间,其共轭空间X*具有KK性质,C为X的非空有界闭凸子集。
英文短句/例句
1.The minimal norm control problem in averagely uniformly convex Banach spaces平均一致凸Banach空间的最小范数控制
2.On the Ishikawa Iterative Sequences with Double Errors for Nonexpansive Mappings on a Uniformly Convex Banach Spaces;一致凸Banach空间非扩张映象带双误差的Ishikawa迭代
3.Convergence Theorems of Ishikawa Iterative for Asymptotically Nonexpansive Mapping in a Uniformly Convex Banach Spaces;一致凸Banach空间渐近非扩张映像Ishikawa迭代收敛定理
4.Convergence theorems of ishikawa iteration for nonexpansive mapping in a uniformly convex banach space;一致凸Banach空间中非扩张映象的Ishikiawa迭代收敛定理
5.ITERATIVE APPROXIMATION OF LIPSCHITZ STRICTLYPSEUDOCONTRACTIVE MAPPINGS IN UNIFORMLYCONVEX BANACH SPACES;一致凸Banach空间中Lipschitz严格伪收缩映射的迭代逼近
6.Weak and Strong Convergence Theorems of Asymptotically Nonexpansive Mappings in Uniformly Covex Banach Spaces;一致凸Banach空间中渐进非扩张映射的弱强收敛定理
7.A Convergence Theorem of Fixed Point for Asymptotically Non-expansive Mappings in Uniformly Convex Banach Spaces;一致凸Banach空间中渐近非扩张映像不动点的收敛定理
8.Iterative Algorithms of Fixed Point of Asymptotically Non-expansive Mappings in Uniformly Convex Banach Spaces;一致凸Banach空间中渐近非扩张映像不动点的迭代算法
9.An equivalent condition of Banach space K ?uniformly convexBanach空间K一致凸的一个等价条件
10.A equivalent condition of convexity in Banach space;Banach空间凸性的一种等价条件
11.A Generalized Convex Functions and Vector Optimization Problems in Banach Spaces;Banach空间中的一类广义凸函数及其优化问题
12.Existence and uniqueness for element of best approximation in strict convex Banach spaces;严格凸Banach空间中最佳逼近元的存在与唯一性
13.Some Convexities and Smoothnesses in Banach Space and Their ApplicationsBanach空间中的一些凸性和光滑性及其应用
14.A Characterization of Uniformly Non-square Banach Spaces Via Ball-coverings;一致非方Banach空间的球覆盖特征
15.uniformly convex normed linear space一致凸赋范线性空间
16.Some Compact Uniformly Convexities and k-Drop Convexities in Orlicz SpaceOrlicz空间的若干紧一致凸性和k-drop凸性
plex Uniform Convexity and Complex Locally Uniform Convex ity of L_p(μ,X);L_p(μ,X)空间的复一致凸和局部复一致凸
18.Uniformly Extreme Convexity and Uniformly Extreme Smoothness in Locally Convex Spaces局部凸空间的一致极凸性与一致极光滑性
相关短句/例句
uniformly convex Banach spaces一致凸Banach空间
1.Approximating to fixed points of asymptotically nonexpansive mappings inuniformly convex Banach spaces;逼近一致凸Banach空间中渐近非扩张映象的不动点
2.By using modified Ishikawa iterative process,the author proves that the iterative sequence converges strongly to the fixed point of asymptotically non-expansive mapping inuniformly convex Banach spaces.在一致凸Banach空间中,证明了修改的Ishikawa迭代强收敛到渐近非扩张映像不动点的收敛定理。
3.By constructing modified Ishikawa iterative algorithm,this paper proves that iterative sequence generated by the iterative algorithm converges strongly to the fixed point of asymptotically non-expansive mapping inuniformly convex Banach spaces.在一致凸Banach空间中,建立了修改的Ishikawa迭代算法强收敛到渐近非扩张映像不动点的收敛定理。
3)uniform convex Banach space一致凸Banach空间
1.The definitions of generalized and strongly generalizeduniform convex Banach spaces are given.引入了广义一致凸Banach空间和强广义一致凸Banach空间的概念,证明了一致凸Banach空间是强广义一致凸Banach空间,广义一致凸Banach空间X是弱局部一致凸和严格凸的;X中任一元在以0为顶点的闭凸锥中有惟一最佳逼近;强广义一致凸Banach空间中任一元在其闭凸子集中有惟一的最佳逼近元。
2.In this paper, the writer makes a research of the convergence of the new iterative process of non-expansive mapping inuniform convex Banach spaces.在一致凸Banach空间中,研究了非扩张映象的一个新的迭代过程的收敛性,其结果改进和推广了已有的相关结果。
3.The constrution and convergence of the Mann iterative sequece for nonexpansive mappings with boundary condition inuniform convex Banach spaces.在一致凸Banach空间中 ,研究了带边界条件的非扩张映射的Mann迭代列的构造和收敛问题 。
4)p-uniformly convex Banach spacep一致凸Banach空间
1.The theorem that a best simultaneous approximation is also strongly unique of order P from convex sets two elements is proved of X is ap-uniformly convex Banach space.当X是p一致凸Banach空间时，证明了凸集对两个元的最佳同时逼近必是p阶强唯一的(p>1)。
2.some theorems on fixed points of a pair of asymptotically mapgular mappings inp-uniformly convex Banach space are proved.本文在P一致凸Banach空间中证明了浙近正则映射对的若干不动点定理。
5)p uniformly convex Banach spacep一致凸Banach空间
6)Uniformly convex spaces一致凸的Banach空间
延伸阅读
Banach解析空间Banach解析空间Banach analytic space析映射U~G的芽的层对形式为x~毋(x)f(x)的映射的芽的子层的商，其中卿U~Hom(F，G)是局部解析映射，而O(W)C小(G)是由在W中取值的映射生成的.层集中(W)定义了由E冶1犯比空间的开集及其解析映射的范畴K到f一’(0)上的集合的层的范畴的函子.一个拓扑空间X，如果具有从范畴K映到X中的集合(其中所有点有同构于某个局部模型的邻域)的层的范畴的函子，就称为压m朗h解析空间(Rm朗h analytjcs详戊).复解析空间形成E以naeh解析空间范畴的一个完全子范畴，一个E匕朋‘h解析空间是有限维的，如果它的每一个点x有同构于这种模型产(U，F，f)的邻域，且存在映射g:U~U，它诱导出模型的一个自同构，且有完全连续的微分dg二(【11).压m朗h解析空间的第二种特殊情形是B以比止h解析谁形(E以朋由anal沙n以‘儿ld)，即局部同构于E以.队上空间的开集的解析空间一个重要例子是C上的Rm朗h空间的有闭余空间的闭线性子空间的流形.亨枣呻窖的丘现朗h解衍卑(刨把勿一由助月E以na比出皿lytics比)，即形式为召(U，口，f)的模型，具有类似于经典性质的局部性质:原始分解，Hilbert零点定理，局部描述定理，等等，都是可应用的([2]).山皿dl解析空间!Ban汕analytic spa“，玩毗、，8oa“aJ“T“叨ecK0e nP0c1Pane一、Bo}解析空间概念的无限维推广，‘白产生J对解析结构形变(〔le阮川刀atlon)的研究，这甩，局部模型是1至11长Icll解析集(Banaclla耐卯c set)，即C「的山.山空间(即na山s禅ce)E的开集U的子集尸(U，八f)一f’(0)，其中少仁 卜F是映到压川aeh空间F的解析映射(a耐 ytlctnaPPing).与有限维情形不同之处在于:在局部模型「.它没有给定一个结构层，似有一个层集小(体)，其中体是任意Banaeh空间G中的开集这时，小(G)定义为解
