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Alexander J. Zaslavski
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2020 – today
- 2024
- [j52]Alexander J. Zaslavski:
Convergence Results for Contractive Type Set-Valued Mappings. Axioms 13(2): 112 (2024) - [j51]Alexander J. Zaslavski:
Three Existence Results in the Fixed Point Theory. Axioms 13(7): 425 (2024) - [j50]Alexander J. Zaslavski:
Fixed Point and Convergence Results for Contractive-Type Self-Mappings of Metric Spaces with Graphs. Symmetry 16(1): 119 (2024) - [j49]Alexander J. Zaslavski:
Existence of a Fixed Point and Convergence of Iterates for Self-Mappings of Metric Spaces with Graphs. Symmetry 16(6): 705 (2024) - 2023
- [j48]Simeon Reich
, Alexander J. Zaslavski:
Convergence of Inexact Iterates of Monotone Nonexpansive Mappings with Summable Errors. Axioms 12(1): 15 (2023) - [j47]Alexander J. Zaslavski:
Two Convergence Results for Inexact Infinite Products of Non-Expansive Mappings. Axioms 12(1): 88 (2023) - [j46]Alexander J. Zaslavski:
Solving Feasibility Problems with Infinitely Many Sets. Axioms 12(3): 273 (2023) - [j45]Alexander J. Zaslavski:
Two Convergence Results for Inexact Orbits of Nonexpansive Operators in Metric Spaces with Graphs. Axioms 12(10): 999 (2023) - [j44]Alexander J. Zaslavski:
Convergence of the Cimmino algorithm for common fixed point problems with a countable family of operators. Commun. Nonlinear Sci. Numer. Simul. 127: 107557 (2023) - [j43]Simeon Reich, Alexander J. Zaslavski:
Three Convergence Results for Inexact Iterates of Uniformly Locally Nonexpansive Mappings. Symmetry 15(5): 1084 (2023) - [j42]Alexander J. Zaslavski:
Three Convergence Results for Iterates of Nonlinear Mappings in Metric Spaces with Graphs. Symmetry 15(9): 1756 (2023) - [j41]Simeon Reich
Inexact Iterates of Nonexpansive Mappings with Summable Errors in Metric Spaces with Graphs. Symmetry 15(10): 1927 (2023) - 2022
- [j40]Alexander J. Zaslavski:
The method of cyclic projections for closed convex sets in a Hilbert space under the presence of computational errors. Numer. Algorithms 91(3): 1427-1439 (2022) - [j39]Simeon Reich
Two Generic Convergence Results for Infinite Products of Generalized Nonexpansive Mappings. Symmetry 14(3): 534 (2022) - [j38]Alexander J. Zaslavski:
Nonlinear Analysis and Its Applications in Symmetry. Symmetry 14(6): 1197 (2022) - [j37]Alexander J. Zaslavski:
An Algorithm Based on Unions of Nonexpansive Mappings in Metric Spaces. Symmetry 14(9): 1852 (2022) - [j36]Alexander J. Zaslavski:
Convergence of Inexact Iterates of an Algorithm Based on Unions of Nonexpansive Mappings in Metric Spaces. Symmetry 14(12): 2563 (2022) - 2021
- [j35]Alexander J. Zaslavski:
A Weak Turnpike Property for Perturbed Dynamical Systems with a Lyapunov Function. Axioms 10(2): 45 (2021) - [j34]Alexander J. Zaslavski:
Stable Convergence Theorems for Products of Uniformly Continuous Mappings in Metric Spaces. Axioms 10(3): 156 (2021) - [j33]Alexander J. Zaslavski:
Well-Posedness and Porosity for Symmetric Optimization Problems. Symmetry 13(7): 1253 (2021) - [j32]Alexander J. Zaslavski:
Turnpike Properties for Dynamical Systems Determined by Differential Inclusions. Symmetry 13(12): 2326 (2021) - 2020
- [j31]Alexander J. Zaslavski:
A Turnpike Property of Trajectories of Dynamical Systems with a Lyapunov Function. Games 11(4): 63 (2020) - [j30]Alexander J. Zaslavski:
Generic Existence of Solutions of Symmetric Optimization Problems. Symmetry 12(12): 2004 (2020)
2010 – 2019
- 2019
- [j29]Simeon Reich, Alexander J. Zaslavski:
Fixed Point Theorems for Classes of Nonlinear Mappings of Contractive Type. J. Optim. Theory Appl. 180(1): 19-33 (2019) - 2015
- [j28]Simeon Reich, Alexander J. Zaslavski:
Generic convergence of infinite products of nonexpansive mappings with unbounded domains. Frontiers Appl. Math. Stat. 1: 4 (2015) - [j27]Yair Censor
Strict Fejér Monotonicity by Superiorization of Feasibility-Seeking Projection Methods. J. Optim. Theory Appl. 165(1): 172-187 (2015) - 2014
- [j26]Alexander J. Zaslavski:
An Approximate Exact Penalty in Constrained Vector Optimization on Metric Spaces. J. Optim. Theory Appl. 162(2): 649-664 (2014) - [j25]Alexander J. Zaslavski:
Agreeable solutions of discrete time optimal control problems. Optim. Lett. 8(8): 2173-2184 (2014) - [j24]Yair Censor
String-averaging projected subgradient methods for constrained minimization. Optim. Methods Softw. 29(3): 658-670 (2014) - 2013
- [j23]Yair Censor
Convergence and perturbation resilience of dynamic string-averaging projection methods. Comput. Optim. Appl. 54(1): 65-76 (2013) - [j22]Alexander J. Zaslavski:
Subgradient projection algorithms for convex feasibility problems in the presence of computational errors. J. Approx. Theory 175: 19-42 (2013) - [j21]Alexander J. Zaslavski:
Subgradient Projection Algorithms and Approximate Solutions of Convex Feasibility Problems. J. Optim. Theory Appl. 157(3): 803-819 (2013) - [j20]Alexander J. Zaslavski:
An exact penalty approach to constrained minimization problems on metric spaces. Optim. Lett. 7(5): 1009-1016 (2013) - [j19]Alexander J. Zaslavski:
Exact Penalty Property in Optimization with Mixed Constraints via Variational Analysis. SIAM J. Optim. 23(1): 170-187 (2013) - 2012
- [j18]Evgeniy Pustylnik, Simeon Reich, Alexander J. Zaslavski:
Convergence of non-periodic infinite products of orthogonal projections and nonexpansive operators in Hilbert space. J. Approx. Theory 164(5): 611-624 (2012) - [j17]Alexander J. Zaslavski:
The Extragradient Method for Solving Variational Inequalities in the Presence of Computational Errors. J. Optim. Theory Appl. 153(3): 602-618 (2012) - [i1]Yair Censor, Alexander J. Zaslavski:
Convergence and Perturbation Resilience of Dynamic String-Averaging Projection Methods. CoRR abs/1206.0129 (2012) - 2011
- [j16]Alexander J. Zaslavski:
Maximal Monotone Operators and the Proximal Point Algorithm in the Presence of Computational Errors. J. Optim. Theory Appl. 150(1): 20-32 (2011) - 2010
- [j15]Alexander J. Zaslavski:
Convergence of a Proximal Point Method in the Presence of Computational Errors in Hilbert Spaces. SIAM J. Optim. 20(5): 2413-2421 (2010)
2000 – 2009
- 2009
- [j14]Alexander J. Zaslavski:
Nondifferentiability of an objective function at its point of minimum for most minimax problems. J. Glob. Optim. 44(3): 423-432 (2009) - [j13]Alexander J. Zaslavski:
A sufficient condition for exact penalty functions. Optim. Lett. 3(4): 593-602 (2009) - 2008
- [j12]Alexander J. Zaslavski:
Exact penalty property for a class of inequality-constrained minimization problems. Optim. Lett. 2(3): 287-298 (2008) - 2007
- [j11]Arie Leizarowitz, Alexander J. Zaslavski:
Uniqueness and Stability of Optimal Policies of Finite State Markov Decision Processes. Math. Oper. Res. 32(1): 156-167 (2007) - [j10]Alexander J. Zaslavski:
Existence of Approximate Exact Penalty in Constrained Optimization. Math. Oper. Res. 32(2): 484-495 (2007) - 2006
- [j9]Alexander J. Zaslavski:
A density result in vector optimization. Int. J. Math. Math. Sci. 2006: 29135:1-29135:10 (2006) - [j8]Alexander J. Zaslavski:
Nonoccurrence of the Lavrentiev Phenomenon for Many Optimal Control Problems. SIAM J. Control. Optim. 45(3): 1116-1146 (2006) - 2005
- [j7]Alexander J. Zaslavski:
A Sufficient Condition for Exact Penalty in Constrained Optimization. SIAM J. Optim. 16(1): 250-262 (2005) - 2001
- [j6]Simeon Reich, Alexander J. Zaslavski:
The Set of Divergent Descent Methods in a Banach Space is \boldmathSigma\unboldmath-Porous. SIAM J. Optim. 11(4): 1003-1018 (2001) - 2000
- [j5]Simeon Reich, Alexander J. Zaslavski:
Generic Convergence of Descent Methods in Banach Spaces. Math. Oper. Res. 25(2): 231-242 (2000) - [j4]Alexander D. Ioffe, Alexander J. Zaslavski:
Variational Principles and Well-Posedness in Optimization and Calculus of Variations. SIAM J. Control. Optim. 38(2): 566-581 (2000) - [j3]Alexander J. Zaslavski:
Generic Well-Posedness of Optimal Control Problems without Convexity Assumptions. SIAM J. Control. Optim. 39(1): 250-280 (2000) - [j2]Alexander J. Zaslavski:
On a Generic Existence Result in Optimization. SIAM J. Optim. 11(1): 189-198 (2000)
1990 – 1999
- 1997
- [j1]Alexander J. Zaslavski, Arie Leizarowitz:
Optimal Solutions of Linear Control Systems with Nonperiodic Convex Integrands. Math. Oper. Res. 22(3): 726-746 (1997)
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