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A. Zaslavski (2018)
Algorithms for Solving Common Fixed Point Problems
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ContractionMappings and Extensions
S. Banach
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A new split inverse problem and an application to least intensity feasible solutions
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Extensions ofBrowder’s demiclosedness principle andReich’s lemma and their applications
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S. Reich, A. Zaslavski (2013)
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The split common fixed point problem and the shrinking projection method for new nonlinear mappings in two Banach spaces
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Volume (Functional Analysis and Its Applications), Part II I
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A general iterative method for split common fixed point problems in Hilbert spaces and applications
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Algorithms and Convergence Results of Projection Methods for Inconsistent Feasibility Problems: A ReviewarXiv: Optimization and Control
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Extensions of the Dugundji–Granas and Nadler’s theorems on the continuity of fixed points
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Convergence to fixed points of inexact orbits of Bregmanmonotone and of nonexpansive operators in Banach spaces. Fixed Point Theory and Its Applications
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A. Zaslavski (2016)
Approximate Solutions of Common Fixed-Point Problems
D. Dey, Raúl Fierro, M. Saha (2018)
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Given a nonexpansive mapping which maps a closed subset of a complete metric space into the space, we study the convergence of its inexact iterates to its fixed point set in the case where the errors are nonsummable. Previous results in this direction concerned nonexpansive self-mappings of the complete metric space and inexact iterates with summable errors.
Analysis and Mathematical Physics – Springer Journals
Published: Apr 6, 2020
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