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Investigating convergence of linear SVM implemented in PermonSVM employing MPRGP algorithm

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    SYSNO ASEP0495870
    Document TypeC - Proceedings Paper (int. conf.)
    R&D Document TypeConference Paper
    TitleInvestigating convergence of linear SVM implemented in PermonSVM employing MPRGP algorithm
    Author(s) Kružík, Jakub (UGN-S)
    Pecha, Marek (UGN-S)
    Hapla, D. (CZ)
    Horák, David (UGN-S) SAI, ORCID
    Čermák, Martin (UGN-S)
    Number of authors5
    Source TitleHigh Performance Computing in Science and Engineering. HPCSE 2017. - Cham : Springer, 2018 / Kozubek T. - ISBN 978-3-319-97135-3
    Pagess. 115-129
    Number of pages15 s.
    Publication formOnline - E
    ActionHPCSE 2017: International Conference on High Performance Computing in Science and Engineering /3./
    Event date22.05.2017 - 25.05.2017
    VEvent locationKarolinka
    CountryCZ - Czech Republic
    Event typeWRD
    Languageeng - English
    CountryCH - Switzerland
    KeywordsMPRGP ; PERMON ; PermonQP ; PermonSVM ; quadratic programming ; support vector machines
    Subject RIVBA - General Mathematics
    OECD categoryApplied mathematics
    R&D ProjectsLQ1602 GA MŠMT - Ministry of Education, Youth and Sports (MEYS)
    Institutional supportUGN-S - RVO:68145535
    UT WOS000469334300009
    EID SCOPUS85050502411
    DOI10.1007/978-3-319-97136-0_9
    AnnotationThis paper deals with the novel PermonSVM machine learning tool. PermonSVM is a part of our PERMON toolbox. It implements the linear two-class Support Vector Machines. PermonSVM is built on top of PermonQP (PERMON module for quadratic programming) which in turn uses PETSc. The main advantage of PermonSVM is that it is parallel. The parallelism comes from a distribution of matrices and vectors. The MPRGP algorithm, implemented in PermonQP, is used as a solver of the quadratic programming problem arising from the dual SVM formulation. The scalability of MPRGP was proven in problems of mechanics with more than billion of unknowns solved on tens of thousands of cores. Apart from the scalability of our approach, we also investigate the relations between training rate, hyperplane margin, the value of the dual functional, and the norm of the projected gradient.
    WorkplaceInstitute of Geonics
    ContactLucie Gurková, lucie.gurkova@ugn.cas.cz, Tel.: 596 979 354
    Year of Publishing2019
    Electronic addresshttps://link.springer.com/chapter/10.1007/978-3-319-97136-0_9
Number of the records: 1  

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