untitled
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<identifier>oai:HAL:hal-00776623v1</identifier>
<datestamp>2017-12-21</datestamp>
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<setSpec>subject:math</setSpec>
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<setSpec>collection:INSMI</setSpec>
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<metadata><dc>
<publisher>HAL CCSD</publisher>
<title lang=en>Tikhonov fixed-point regularization</title>
<creator>Moudafi, Abdellatif</creator>
<contributor>Département de Mathématiques et Informatique (D.M.I.) ; Université des Antilles et de la Guyane (UAG) - Université des Antilles (Pôle Guadeloupe) ; Université des Antilles (UA) - Université des Antilles (UA)</contributor>
<description>International audience</description>
<source>Lecture notes in economics and mathematical systems</source>
<identifier>hal-00776623</identifier>
<identifier>https://hal.univ-antilles.fr/hal-00776623</identifier>
<source>https://hal.univ-antilles.fr/hal-00776623</source>
<source>Lecture notes in economics and mathematical systems, 2000, pp.320-328</source>
<language>en</language>
<subject lang=en>monexpansive mappings</subject>
<subject lang=en>fixed-points</subject>
<subject lang=en>monotone operators</subject>
<subject lang=en>iterative methods</subject>
<subject lang=en>convex optimization</subject>
<subject lang=en>selection</subject>
<subject lang=en>penalty methods</subject>
<subject lang=en>monotone inclusions</subject>
<subject>[MATH.MATH-OC] Mathematics [math]/Optimization and Control [math.OC]</subject>
<type>info:eu-repo/semantics/article</type>
<type>Journal articles</type>
<description lang=en>The main purpose of this note is to propose viscosity approximation methods which amount to selecting a particular fixed-point of a given nonexpansive self mapping in a general Hilbert space. The connection with the selection principles of Attouch, in the context of convex minimization and monotone inclusion problems, is made and an application to a semi-coercive elliptic problem is then stated. Key words: nonexpansive mappings, fixed-points, monotone operators, iterative methods, convex optimization, selection, penalty ...</description>
<date>2000</date>
</dc>
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