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φ-strongly accretive mapping     
相关语句
  φ-强增生算子
     In q-uniformly smooth Banach spaces,by using new analysis techniques,some convergence theorems are proved of Mann iteration process with errors for Φ-strongly accretive mapping and Φ-strongly pseudocontractive mapping. These results extend and generalize some recent corresponding results at present.
     在q一致光滑实Banach空间中,给出了一类非Lipschitz,非值域有界的Φ-强增生算子带误差项Mann迭代序列的收敛定理,该结果概括了目前一些相关结果。
短句来源
  φ强增生映象
     Single-Valued Property of Lower Semi-Continuous φ-Strongly Accretive Mapping
     下半连续φ强增生映象的单值性
短句来源
  φ-强增生
     On the Ishikawa approximation with errors of solutions to variational inclusions with φ-strongly accretive mapping in Banach spaces
     Banach空间中φ-强增生变分包含问题解的带误差的Ishikawa迭代逼近
短句来源
     In the third chapter, the main results are given: the convergence problems of Ishikawa, general Ishikawa and Ishikawa iterative processes with errors under the strong accretive mapping (Φ- strongly accretive mapping), strong pseudo-contractive mapping (Φ- strongly pseudo-contractive mapping).
     第三章给出了主要结果:给出算子满足强增生映射(Φ-强增生映射)、强伪压缩(Φ-强伪压缩)条件下的Ishikawa迭代,一般的Ishikawa迭代,带误差的Ishikawa迭代等情况下的迭代序列强收敛问题。
短句来源
     In q-uniformly smooth Banach spaces,by using new analysis techniques,some convergence theorems are proved of Mann iteration process with errors for Φ-strongly accretive mapping and Φ-strongly pseudocontractive mapping. These results extend and generalize some recent corresponding results at present.
     在q一致光滑实Banach空间中,给出了一类非Lipschitz,非值域有界的Φ-强增生算子带误差项Mann迭代序列的收敛定理,该结果概括了目前一些相关结果。
短句来源
     The purpose is to investigate the existence,uniqueness and approximation problem of solutions to a class of generalized quasi-variational inclusions inclusing k-subaccretive mapping and φ-strongly accretive mapping without compactness conditions is obtained. The necessary and sufficient conditions that the Ishikawa iterative sequences with mixed errors convergence strongly to solutions of quasi-variational inclusions are given. These results improve and generalize many recent corresponding results.
     研究了Banach空间中含k-次增生映射和φ-强增生映射的一类无紧性条件的广义拟变分包含解的存在惟一性与逼近问题,给出了一新的迭代算法和具混合误差的Ishikawa迭代序列强收敛到变分包含解的充要条件,所得的结果改进和推广了近期许多相关结果.
短句来源
  φ-强增生映射
     In the third chapter, the main results are given: the convergence problems of Ishikawa, general Ishikawa and Ishikawa iterative processes with errors under the strong accretive mapping (Φ- strongly accretive mapping), strong pseudo-contractive mapping (Φ- strongly pseudo-contractive mapping).
     第三章给出了主要结果:给出算子满足强增生映射(Φ-强增生映射)、强伪压缩(Φ-强伪压缩)条件下的Ishikawa迭代,一般的Ishikawa迭代,带误差的Ishikawa迭代等情况下的迭代序列强收敛问题。
短句来源
     The purpose is to investigate the existence,uniqueness and approximation problem of solutions to a class of generalized quasi-variational inclusions inclusing k-subaccretive mapping and φ-strongly accretive mapping without compactness conditions is obtained. The necessary and sufficient conditions that the Ishikawa iterative sequences with mixed errors convergence strongly to solutions of quasi-variational inclusions are given. These results improve and generalize many recent corresponding results.
     研究了Banach空间中含k-次增生映射和φ-强增生映射的一类无紧性条件的广义拟变分包含解的存在惟一性与逼近问题,给出了一新的迭代算法和具混合误差的Ishikawa迭代序列强收敛到变分包含解的充要条件,所得的结果改进和推广了近期许多相关结果.
短句来源

 

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    In the uniformly smooth Banach space,the three-step iterative squences with errors about φ-strongly accretive mapping Tx = f was studied.The Ishikawa and Mann iteration can be regarded as the special conclusion improves and extends recent corresponging resluts of Noor M A and Osilike M O.

    在一致光滑Banach空间中,对不含连续条件的多值φ-强伪压缩映射的三步迭代序列的收敛性进行了讨论。Ishikawa迭代和Mann迭代可以作为本文结论的特殊情况。文中的这些结果提高和推广了Noor MA和Osilike M O的相应结论。

    The purpose is to investigate the existence,uniqueness and approximation problem of solutions to a class of generalized quasi-variational inclusions inclusing k-subaccretive mapping and φ-strongly accretive mapping without compactness conditions is obtained.The necessary and sufficient conditions that the Ishikawa iterative sequences with mixed errors convergence strongly to solutions of quasi-variational inclusions are given.These results improve and generalize many recent corresponding results.

    研究了Banach空间中含k-次增生映射和φ-强增生映射的一类无紧性条件的广义拟变分包含解的存在惟一性与逼近问题,给出了一新的迭代算法和具混合误差的Ishikawa迭代序列强收敛到变分包含解的充要条件,所得的结果改进和推广了近期许多相关结果.

     
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