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Titlebook: Numerical Analysis and Optimization; NAO-III, Muscat, Oma Mehiddin Al-Baali,Lucio Grandinetti,Anton Purnama Conference proceedings 2015 Spr

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Real and Integer Extended Rank Reduction Formulas and Matrix Decompositions: A Review,affy-Broyden-Spedicato (ABS) and Wedderburn processes. Notably, the extended process contains both the Wedderburn biconjugation process and the scaled extended ABS class of algorithms. The process provides a general finite iterative approach for constructing factorizations of a matrix and its transp
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Distributed Block Coordinate Descent for Minimizing Partially Separable Functions, the method is analyzed under the assumption that the smooth part of the objective function is partially block separable. The number of iterations required is bounded by a function of the error and the degree of separability, which extends the results in Richtárik and Takác (Parallel Coordinate Desc
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,On Chubanov’s Method for Solving a Homogeneous Inequality System,performance of this method can be improved by a slight modification of Chubanov’s so-called Basic Procedure. In theory this results in at least the same decrease of the merit function used by Chubanov, but both in theory and in practice the decrease may be much faster. Theoretical evidence for the s
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ccompanied by a Commentary which attempts to compare it with the appropriate passages in the surviving manuscript papers. The present work is a translation of the original text and not intended as a facsimil978-1-4939-0201-9978-0-387-49512-5Series ISSN 2196-8810 Series E-ISSN 2196-8829
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Leonhard Frerick,Ekkehard W. Sachs,Lukas A. Zimmerccompanied by a Commentary which attempts to compare it with the appropriate passages in the surviving manuscript papers. The present work is a translation of the original text and not intended as a facsimil978-1-4939-0201-9978-0-387-49512-5Series ISSN 2196-8810 Series E-ISSN 2196-8829
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David M. Gayccompanied by a Commentary which attempts to compare it with the appropriate passages in the surviving manuscript papers. The present work is a translation of the original text and not intended as a facsimil978-1-4939-0201-9978-0-387-49512-5Series ISSN 2196-8810 Series E-ISSN 2196-8829
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