Set-Valued Non-Linear Random Implicit Quasivariational Inclusions

Set-Valued Non-Linear Random Implicit Quasivariational Inclusions

下载PDF

导出

摘要 In this paper, we propose iterative algorithms for set valued nonlinear random implicit quasivariational inclusions. We define the related random implicit proximal operator equations and establish an equivalence between them. Finally, we prove the existence and convergence of random iterative sequences generated by random iterative algorithms. In this paper, we propose iterative algorithms for set valued nonlinear random implicit quasivariational inclusions. We define the related random implicit proximal operator equations and establish an equivalence between them. Finally, we prove the existence and convergence of random iterative sequences generated by random iterative algorithms.

作者 Salahuddin &emsp Mohammad Kalimuddin Ahmad

机构地区 Aligarh Muslim University

出处《Applied Mathematics》 2013年第3期421-428,共8页 应用数学（英文）

关键词 Set Valued Nonlinear RANDOM IMPLICIT Quasivariational Inclusions RANDOM IMPLICIT Proximal Operator Equations Equivalence Relations RANDOM Iterative Algorithms Measurable SPACES Separable Real Hilbert SPACES RANDOM Strongly MONOTONE RANDOM Relaxed MONOTONE RANDOM Lipschitz Continuous MAPPINGS Set Valued Nonlinear Random Implicit Quasivariational Inclusions Random Implicit Proximal Operator Equations Equivalence Relations Random Iterative Algorithms Measurable Spaces Separable Real Hilbert Spaces Random Strongly Monotone Random Relaxed Monotone Random Lipschitz Continuous Mappings

分类号 O1 [理学—基础数学]

引文网络
相关文献

1Salahuddin Salahuddin,Mohammad Kalimuddin Ahmad.Stable Perturbed Algorithms for a New Class of Generalized Nonlinear Implicit Quasi Variational Inclusions in Banach Spaces[J].Advances in Pure Mathematics,2012,2(3):139-148. 被引量：2
2Xiao ZHANG,Guoxing JI.SOLUTIONS TO THE SYSTEM OF OPERATOR EQUATIONS AXB = C = BXA[J].Acta Mathematica Scientia,2018,38(4):1143-1150.
3Baomin Qiao.The Solution of Binary Nonlinear Operator Equations with Applications[J].Applied Mathematics,2013,4(9):1237-1241. 被引量：1
4Hongbo Liu,Yi Li.Convergence Theorems for <i>k</i>-Strictly Pseudononspreading Multivalued in Hilbert Spaces[J].Advances in Pure Mathematics,2014,4(7):317-323.
5Hongbo Liu.Strong Convergence Results for Hierarchical Circularly Iterative Method about Hierarchical Circularly Optimization[J].Advances in Pure Mathematics,2013,3(7):615-620.
6Yuchao Tang,Guorong Wu,Chuanxi Zhu.A FIRST-ORDER SPLITTING METHOD FOR SOLVING A LARGE-SCALE COMPOSITE CONVEX OPTIMIZATION PROBLEM[J].Journal of Computational Mathematics,2019,37(5):666-688. 被引量：3
7Xinhong Chen,Yanlai Song,Jianying He,Liping Gong.Self-Adaptive Algorithms for the Split Common Fixed Point Problem of the Demimetric Mappings[J].Journal of Applied Mathematics and Physics,2019,7(10):2187-2199.
8Mohammed M. Abo-Zahhad,Aziza I. Hussein,Abdelfatah M. Mohamed.Compressive Sensing Algorithms for Signal Processing Applications: A Survey[J].International Journal of Communications, Network and System Sciences,2015,8(6):197-216. 被引量：7
9Mohammad Kalimuddin Ahmad,Salahuddin ..On Generalized Multivalued Random Variational-Like Inclusions[J].Applied Mathematics,2011,2(8):1011-1018.
10Fang Li.On Over-Relaxed Proximal Point Algorithms for Generalized Nonlinear Operator Equation with (A,η,m)-Monotonicity Framework[J].International Journal of Modern Nonlinear Theory and Application,2012,1(3):67-72.

Applied Mathematics

2013年第3期

浏览历史

内容加载中请稍等...

Set-Valued Non-Linear Random Implicit Quasivariational Inclusions

相关作者

相关机构

相关主题

浏览历史