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φ-强增生算子
    ITERATIVE PROCESS OF NONLINEAR EQUATIONS OF THE Φ-STRONGLY ACCRETIVE OPERATOR
    非线性Φ-强增生算子方程的迭代程序
    The problem of existence and approximation for solutions of Φ-strongly accretive operator equations and fixed points of Φ-hemicontractive operators in Banach spaces
    Banach空间中的Φ-强增生算子方程解及Φ-半压缩算子不动点的存在与逼近问题
    Three-step iterative process with errors for φ-strongly accretive operator equations
    具误差的多值φ-强增生算子的三步迭代程序
    Ishikawa Iterative Approximation of Solutions for Multi-valued Φ-Strongly Accretive Operator Equation
    多值Φ-强增生算子方程解的Ishikawa迭代逼近
    Let q≥2, and E be real q - uniformly smooth Banach space. We abtain the strong convergence theorem for Ishikawa iterative sequence of Lipschitz φ- strongly accretive operator.
    在q(≥2)一致光滑Banach空间中得到了LipschitzΦ-强增生算子的Ishikawa迭代序列的强收敛定理。
    The purpose of this paper is to study the existence and approximation problem of solutions for a class of φ-strongly accretive operator equations in Banach spaces. the results presented extend and improve some results in literatures.
    在Banach空间中研究了一类 φ -强增生算子方程的解的存在性及其逼近问题 ,所得结果推广和改进了已有文献的相关结果
    The purpose of this paper is to study the existence and approximation problem of solutions for a class of nonlinear Φ-strongly accretive operator equations f∈H(x)+T(x) in Banach spaces. We establish a necessary and sufficient condition that the Ishikawa iterative sequence with mixed errors convergens strongly to solutions.
    文章主要研究了Banach空间中的一类Φ-强增生算子方程f∈H(x)+T(x)解的存在性与逼近问题,我们证明了带有混合误差的Ishikawa迭代序列收敛到解的一个充要条件。
 

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