International Journal of Modern Nonlinear Theory and Application

International Journal of Modern Nonlinear Theory and Application

ISSN Print: 2167-9479
ISSN Online: 2167-9487
www.scirp.org/journal/ijmnta
E-mail: ijmnta@scirp.org
"On Over-Relaxed Proximal Point Algorithms for Generalized Nonlinear Operator Equation with (A,η,m)-Monotonicity Framework"
written by Fang Li,
published by International Journal of Modern Nonlinear Theory and Application, Vol.1 No.3, 2012
has been cited by the following article(s):
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[1] Variational Inclusions with General Over-relaxed Proximal Point and Variational-like Inequalities with Densely Pseudomonotonicity
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[2] Graph Convergence for H (.,.)-co-Accretive Mapping with over-Relaxed Proximal Point Method for Solving a Generalized Variational Inclusion Problem
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[3] The over-relaxed scheme based on -cocoercive operators for solving a generalized variational inclusion problem
Afrika Matematika, 2017
[4] Generalized variational inclusions and equivalent problems
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[5] The over-relaxed scheme based on H (\ cdot,\ cdot)-cocoercive operators for solving a generalized variational inclusion problem
Afrika Matematika, 2016
[6] The fuzzy over-relaxed proximal point iterative scheme for generalized variational inclusion with fuzzy mappings
Applications and Applied Mathematics: An International Journal, 2015
[7] Graph-convergent analysis of over-relaxed [InlineEquation not available: see fulltext.]-proximal point iterative methods with errors for general nonlinear operator equations
Fixed Point Theory and Applications, 2014
[8] Graph-convergent analysis of over-relaxed (A, η, m)-proximal point iterative methods with errors for general nonlinear operator equations
Fixed Point Theory and Applications, 2014
[9] Graph-convergent analysis of over-relaxed-proximal point iterative methods with errors for general nonlinear operator equations
Fixed Point Theory and Applications, 2014
[10] Graph-convergent analysis of over-relaxed [InlineEquation not available: see fulltext.]-proximal point iterative methods with errors for general nonlinear operator …
2014
[11] Candidate's Declaration
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