dc.creatorLópez, Rubén
dc.creatorLópez, Julio
dc.creatorRamírez, Héctor
dc.date2015-11-19T16:13:25Z
dc.date2015-11-19T16:13:25Z
dc.date2013
dc.identifier1573-2878
dc.identifierhttp://repositoriodigital.ucsc.cl/handle/25022009/315
dc.descriptionArtículo de publicación ISI
dc.descriptionThis paper is devoted to the study of the symmetric cone linear complementarity problem (SCLCP). Specifically, our aim is to characterize the class of linear transformations for which the SCLCP has always a nonempty and bounded solution set in terms of larger classes. For this, we introduce a couple of new classes of linear transformations in this SCLCP context. Then, we study them for concrete particular instances (such as second-order and semidefinite linear complementarity problems) and for specific examples (Lyapunov, Stein functions, among others). This naturally permits to establish coercive and noncoercive existence results for SCLCPs.
dc.languageen
dc.publisherSpringer
dc.rightsAtribucion-Nocomercial-SinDerivadas 3.0 Chile
dc.rightshttp://creativecommons.org/licenses/by-nc-nd/3.0/cl/
dc.sourcehttp://goo.gl/RyRojN
dc.subjectEuclidean Jordan algebra
dc.subjectLinear complementarity problem
dc.subjectSymmetric cone
dc.subjectQ b -transformation
dc.subjectQ -transformation
dc.subjectGarcía’s transformation
dc.titleLinear Complementarity Problems over Symmetric Cones: Characterization of Q b -transformations and Existence Results
dc.typeArtículos de revistas


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