| 增生算子零点的迭代逼近 |
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| 引用本文： | 张树义,李丹,丛培根. 增生算子零点的迭代逼近[J]. 北华大学学报(自然科学版), 2017, 18(2). DOI: 10.11713/j.issn.1009-4822.2017.02.001 |
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| 作者姓名： | 张树义 李丹 丛培根 |
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| 作者单位： | 渤海大学数理学院,辽宁 锦州,121013;渤海大学数理学院,辽宁 锦州,121013;渤海大学数理学院,辽宁 锦州,121013 |
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| 摘 要： | 引入一种新的粘滞迭代算法,在Banach空间中研究了增生算子零点的迭代逼近问题,在一定条件下证明了这种新的粘滞迭代算法强收敛到增生算子的一个零点,推广和改进了相关结果.
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| 关 键 词： | Banach空间 增生算子 算子零点 粘滞迭代算法 |
Iterative Approximation of Zero Points for Accretive Operators |
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| Zhang Shuyi,Li Dan,Cong Peigen. Iterative Approximation of Zero Points for Accretive Operators[J]. Journal of Beihua University(Natural Science), 2017, 18(2). DOI: 10.11713/j.issn.1009-4822.2017.02.001 |
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| Authors: | Zhang Shuyi Li Dan Cong Peigen |
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| Abstract: | A kind of new viscosity iterative algorithms is introduced and iterative approximation problem of zero points for accretive operators in Banach space is studied.It is proved that this kind of new viscosity iterative algorithms converges strongly to a zero points of accretive operators.The corresponding results of some reference were improved and extended. |
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| Keywords: | Banach space accretive operator zero points of operators viscosity iterative algorithms |
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