A modular string averaging procedure for solving the common fixed point problem for quasi-nonexpansive mappings in Hilbert space
暂无分享,去创建一个
[1] Andrzej Cegielski,et al. Application of Quasi-Nonexpansive Operators to an Iterative Method for Variational Inequality , 2015, SIAM J. Optim..
[2] Touraj Nikazad,et al. Perturbation-Resilient Iterative Methods with an Infinite Pool of Mappings , 2015, SIAM J. Numer. Anal..
[3] Andrzej Cegielski,et al. Projection methods: an annotated bibliography of books and reviews , 2014, 1406.6143.
[4] Heinz H. Bauschke,et al. On Subgradient Projectors , 2014, SIAM J. Optim..
[5] Heinz H. Bauschke,et al. Linear and strong convergence of algorithms involving averaged nonexpansive operators , 2014, Journal of Mathematical Analysis and Applications.
[6] Jonathan M. Borwein,et al. The Cyclic Douglas-Rachford Method for Inconsistent Feasibility Problems , 2013, 1310.2195.
[7] Yair Censor,et al. String-averaging projected subgradient methods for constrained minimization , 2013, Optim. Methods Softw..
[8] Matthew K. Tam,et al. A Cyclic Douglas–Rachford Iteration Scheme , 2013, Journal of Optimization Theory and Applications.
[9] A. Cegielski,et al. Methods for Variational Inequality Problem Over the Intersection of Fixed Point Sets of Quasi-Nonexpansive Operators , 2013 .
[10] Heinz H. Bauschke,et al. A projection method for approximating fixed points of quasi nonexpansive mappings without the usual demiclosedness condition , 2012, 1211.1639.
[11] A. Cegielski. Iterative Methods for Fixed Point Problems in Hilbert Spaces , 2012 .
[12] Constantin Popa,et al. Projection Algorithms - Classical Results and Developments , 2012 .
[13] Yair Censor,et al. Convergence and perturbation resilience of dynamic string-averaging projection methods , 2012, Computational Optimization and Applications.
[14] M. Raydan,et al. Alternating Projection Methods , 2011 .
[15] Heinz H. Bauschke,et al. Convex Analysis and Monotone Operator Theory in Hilbert Spaces , 2011, CMS Books in Mathematics.
[16] Ran Davidi,et al. Perturbation resilience and superiorization of iterative algorithms , 2010, Inverse problems.
[17] Yair Censor,et al. On the string averaging method for sparse common fixed-point problems , 2009, Int. Trans. Oper. Res..
[18] Simeon Reich,et al. Block-iterative algorithms for solving convex feasibility problems in Hilbert and in Banach spaces , 2008 .
[19] Dan Butnariu,et al. Stable Convergence Theorems for Infinite Products and Powers of Nonexpansive Mappings , 2008 .
[20] D. Butnariu,et al. Stable Convergence Behavior Under Summable Perturbations of a Class of Projection Methods for Convex Feasibility and Optimization Problems , 2007, IEEE Journal of Selected Topics in Signal Processing.
[21] Charles L. Byrne,et al. Applied Iterative Methods , 2007 .
[22] Gilbert Crombez,et al. A Hierarchical Presentation of Operators with Fixed Points on Hilbert Spaces , 2006 .
[23] I. Yamada,et al. Hybrid Steepest Descent Method for Variational Inequality Problem over the Fixed Point Set of Certain Quasi-nonexpansive Mappings , 2005 .
[24] D. R. Luke. Relaxed averaged alternating reflections for diffraction imaging , 2004, math/0405208.
[25] Heinz H. Bauschke,et al. Projection and proximal point methods: convergence results and counterexamples , 2004 .
[26] Yair Censor,et al. Convergence of String-Averaging Projection Schemes for Inconsistent Convex Feasibility Problems , 2003, Optim. Methods Softw..
[27] Heinz H. Bauschke,et al. A Weak-to-Strong Convergence Principle for Fejé-Monotone Methods in Hilbert Spaces , 2001, Math. Oper. Res..
[28] P. L. Combettes,et al. Hilbertian convex feasibility problem: Convergence of projection methods , 1997 .
[29] Heinz H. Bauschke,et al. On Projection Algorithms for Solving Convex Feasibility Problems , 1996, SIAM Rev..
[30] Heinz H. Bauschke,et al. A norm convergence result on random products of relaxed projections in Hilbert space , 1995 .
[31] V. V. Vasin,et al. Ill-posed problems with a priori information , 1995 .
[32] Yair Censor,et al. Strong convergence of almost simultaneous block-iterative projection methods in Hilbert spaces , 1994 .
[33] Heinz H. Bauschke,et al. On the convergence of von Neumann's alternating projection algorithm for two sets , 1993 .
[34] J. Zowe,et al. Relaxed outer projections, weighted averages and convex feasibility , 1990 .
[35] Y. Censor,et al. Block-iterative projection methods for parallel computation of solutions to convex feasibility problems , 1989 .
[36] Lúcio T. Santos,et al. A parallel subgradient projections method for the convex feasibility problem , 1987 .
[37] Alfredo N. Iusem,et al. Convergence results for an accelerated nonlinear cimmino algorithm , 1986 .
[38] Simeon Reich,et al. A limit theorem for projections , 1983 .
[39] Yair Censor,et al. Cyclic subgradient projections , 1982, Math. Program..
[40] Ronald E. Bruck. Random products of contractions in metric and Banach Spaces , 1982 .
[41] Y. Censor. Row-Action Methods for Huge and Sparse Systems and Their Applications , 1981 .
[42] J. Lindenstrauss,et al. An example concerning fixed points , 1975 .
[43] Ronald E. Bruck. Nonexpansive projections on subsets of Banach spaces. , 1973 .
[44] F. Browder,et al. Construction of fixed points of nonlinear mappings in Hilbert space , 1967 .
[45] Z. Opial. Weak convergence of the sequence of successive approximations for nonexpansive mappings , 1967 .
[46] F. Browder. Convergence theorems for sequences of nonlinear operators in Banach spaces , 1967 .
[47] L. Fejér. Über die Lage der Nullstellen von Polynomen, die aus Minimumforderungen gewisser Art entspringen , 1922 .
[48] Andrzej Cegielskiand Rafa L Zalas. PROPERTIES OF A CLASS OF APPROXIMATELY SHRINKING OPERATORS AND THEIR APPLICATIONS , 2014 .
[49] Rafał Zalas. Variational inequalities for fixed point problems of quasi-nonexpansive operators 1 by , 2014 .
[50] Zielona Góra. Variational inequalities for fixed point problems of quasi-nonexpansive operators 1 , 2014 .
[51] Andrzej Cegielski,et al. Opial-Type Theorems and the Common Fixed Point Problem , 2011, Fixed-Point Algorithms for Inverse Problems in Science and Engineering.
[52] Y. Censor,et al. Sparse string-averaging and split common fixed points , 2008 .
[53] Gilbert Crombez,et al. Finding common fixed points of strict paracontractions by averaging strings of sequential iterations. , 2002 .
[54] D. Schott. Ball intersection model for Fejér zones of convex closed sets , 2001 .
[55] P. L. Combettes,et al. Quasi-Fejérian Analysis of Some Optimization Algorithms , 2001 .
[56] Yair Censor,et al. Averaging Strings of Sequential Iterations for Convex Feasibility Problems , 2001 .
[57] S. Reich,et al. Attracting Mappings in Banach and Hyperbolic Spaces , 2001 .
[58] Andrzej Stachurski,et al. Parallel Optimization: Theory, Algorithms and Applications , 2000, Parallel Distributed Comput. Pract..
[59] P. L. Combettes,et al. The Convex Feasibility Problem in Image Recovery , 1996 .
[60] Guy Pierra,et al. Decomposition through formalization in a product space , 1984, Math. Program..
[61] Y. Censor. Iterative Methods for the Convex Feasibility Problem , 1984 .
[62] A. Auslender. Optimisation : méthodes numériques , 1976 .
[63] W. G. Dotson,et al. On the Mann iterative process , 1970 .
[64] Boris Polyak,et al. The method of projections for finding the common point of convex sets , 1967 .
[65] I. J. Schoenberg,et al. The Relaxation Method for Linear Inequalities , 1954, Canadian Journal of Mathematics.
[66] S. Agmon. The Relaxation Method for Linear Inequalities , 1954, Canadian Journal of Mathematics.
[67] L. R.. ?ber die Lage der Nullstellen von Polynomen, die aus Minimumforderungen gewisser Art entspringen , 2022 .