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Publications of year 2001
Thesis
  1. P. Hénon. Distribution des Données et Régulation Statique des Calculs et des Communications pour la Résolution de Grands Systèmes Linéaires Creux par Méthode Directe. PhD thesis, LaBRI, Université Bordeaux, Talence, France, November 2001. Keyword(s): Sparse.
    Abstract:
    Solving large sparse symmetric positive definite systems of linear equations is a crucial and time-consuming step, arising in many scientific and engineering applications. In this work, we consider the block partitioning and scheduling problem for sparse parallel factorization without pivoting. We focus on the scalability of the parallel solver, and on the compromise between memory overhead and efficiency. We validate this study with parallel experiments on a large collection of irregular industrial problems.

    @PhdThesis{t:LaBRI::PH01,
    author = "H\'enon, P.",
    title = "{D}istribution des {D}onn\'ees et {R}\'egulation {S}tatique des {C}alculs et des {C}ommunications pour la {R}\'esolution de {G}rands {S}yst\`emes {L}in\'eaires {C}reux par {M}\'ethode {D}irecte",
    school = "LaBRI, Universit\'e Bordeaux",
    year = "2001",
    OPTkey = {},
    address = {Talence, France},
    OPTtype = {},
    month = nov,
    OPTnote = {},
    OPTannote = {},
    URL = {http://www.labri.fr/~ramet/restricted/these_henon.ps},
    KEYWORDS = "Sparse",
    ABSTRACT = {Solving large sparse symmetric positive definite systems of linear equations is a crucial and time-consuming step, arising in many scientific and engineering applications. In this work, we consider the block partitioning and scheduling problem for sparse parallel factorization without pivoting. We focus on the scalability of the parallel solver, and on the compromise between memory overhead and efficiency. We validate this study with parallel experiments on a large collection of irregular industrial problems.} 
    }
    


Articles in journal, book chapters
  1. E. Caron, S. Chaumette, S. Contassot-Vivier, F. Desprez, E. Fleury, C. Gomez, M. Goursat, E. Jeannot, D. Lazure, F. Lombard, J.M. Nicod, L. Philippe, M. Quinson, P. Ramet, J. Roman, F. Rubi, S. Steer, F. Suter, and G. Utard. Scilab to Scilab//, the OURAGAN Project. Parallel Computing, 11(27):1497-1519, October 2001.
    @ARTICLE{A:LaBRI::CCC+01,
    AUTHOR = {E. Caron and S. Chaumette and S. Contassot-Vivier and F. Desprez and E. Fleury and C. Gomez and M. Goursat and E. Jeannot and D. Lazure and F. Lombard and J.M. Nicod and L. Philippe and M. Quinson and P. Ramet and J. Roman and F. Rubi and S. Steer and F. Suter and G. Utard},
    TITLE = {{Scilab to Scilab//, the OURAGAN Project}},
    JOURNAL = {Parallel Computing},
    NUMBER = 27,
    VOLUME = 11,
    PAGES = {1497--1519},
    MONTH = Oct,
    YEAR = 2001 
    }
    


Conference articles
  1. P. Hénon and P. Ramet. PaStiX: Un solveur parallèle direct pour des matrices creuses symétriques définies positives basé sur un ordonnancement statique performant et sur une gestion mémoire efficace. In ACTES RenPar'2001, Paris, France, April 2001. Keyword(s): Sparse.
    Abstract:
    La r\'esolution de grands syst\`emes lin\'eaires creux est un point crucial dans de nombreuses applications industrielles et scientifiques. Notre travail porte sur le partionnement et la distribution de grandes matrices creuses pour la factorisation $LDL^t$ en parall\`ele sur machine de type MIMD. Nous pr\'esentons dans cet article notre technique de factorisation parall\`ele bas\'ee sur un ordonnancement statique des calculs et des communications, et nous la validons sur des syst\`emes de plus d'un million d'inconnues pour des probl\`emes d'\'el\'ements finis 3D.

    @InProceedings{c:LaBRI::HR01,
    author = {P. H\'enon and P. Ramet},
    title = {{PaStiX}: Un solveur parall\`ele direct pour des matrices creuses sym\'etriques d\'efinies positives bas\'e sur un ordonnancement statique performant et sur une gestion m\'emoire efficace},
    booktitle = "ACTES RenPar'2001",
    OPTcrossref = {},
    OPTkey = {},
    OPTpages = {},
    year = {2001},
    OPTeditor = {},
    OPTvolume = {},
    OPTnumber = {},
    OPTseries = {},
    address = {Paris, France},
    month = apr,
    OPTorganization = {},
    OPTpublisher = {},
    OPTnote = {},
    OPTannote = {},
    URL = {http://www.labri.fr/~ramet/restricted/renpar01.ps},
    KEYWORDS = "Sparse",
    ABSTRACT = {La r\'esolution de grands syst\`emes lin\'eaires creux est un point crucial dans de nombreuses applications industrielles et scientifiques. Notre travail porte sur le partionnement et la distribution de grandes matrices creuses pour la factorisation $LDL^t$ en parall\`ele sur machine de type MIMD. Nous pr\'esentons dans cet article notre technique de factorisation parall\`ele bas\'ee sur un ordonnancement statique des calculs et des communications, et nous la validons sur des syst\`emes de plus d'un million d'inconnues pour des probl\`emes d'\'el\'ements finis 3D.} 
    }
    


  2. P. Hénon, P. Ramet, and J. Roman. PaStiX: A Parallel Direct Solver for Sparse SPD Matrices based on Efficient Static Scheduling and Memory Managment. In Tenth SIAM Conference on Parallel Processing for Scientific Computing, Portsmouth, USA, March 2001. Keyword(s): Sparse.
    Abstract:
    Solving large sparse symmetric positive definite systems of linear equations is a crucial and time-consuming step, arising in many scientific and engineering applications. In this work, we consider the block partitioning and scheduling problem for sparse parallel factorization without pivoting. We focus on the scalability of the parallel solver, and on the compromise between memory overhead and efficiency. We validate this study with parallel experiments on a large collection of irregular industrial problems.

    @InProceedings{C:LaBRI::siam2001,
    author = {H\'enon, P. and Ramet, P. and Roman, J.},
    title = {{PaStiX}: {A} {P}arallel {D}irect {S}olver for {S}parse {SPD} {M}atrices based on {E}fficient {S}tatic {S}cheduling and {M}emory {M}anagment},
    booktitle = {Tenth {SIAM} Conference on Parallel Processing for Scientific Computing},
    OPTcrossref = {},
    OPTkey = {},
    OPTpages = {},
    year = {2001},
    OPTeditor = {},
    OPTvolume = {},
    OPTnumber = {},
    OPTseries = {},
    address = {Portsmouth, USA},
    month = mar,
    OPTorganization = {},
    OPTpublisher = {},
    OPTnote = {},
    OPTannote = {},
    URL = {http://www.labri.fr/~ramet/restricted/ppsc01.ps},
    KEYWORDS = "Sparse",
    ABSTRACT = {Solving large sparse symmetric positive definite systems of linear equations is a crucial and time-consuming step, arising in many scientific and engineering applications. In this work, we consider the block partitioning and scheduling problem for sparse parallel factorization without pivoting. We focus on the scalability of the parallel solver, and on the compromise between memory overhead and efficiency. We validate this study with parallel experiments on a large collection of irregular industrial problems.} 
    }
    


Internal reports
  1. D. Goudin, P. Hénon, F. Pellegrini, P. Ramet, and J. Roman. Mise en oeuvre d'une Bibliothèque d'Outils pour la Résolution par Méthode Directe de Grands Systèmes Linéaires Creux Symétriques Définis Positifs sur Machine Parallèle. Technical report, C.E.A. / C.E.S.T.A, 2001. Note: Manuel utilisateur de la chaîne EMILIO. Keyword(s): Sparse.
    @TechReport{n:LaBRI::all01,
    author = "Goudin, D. and H\'enon, P. and Pellegrini, F. and Ramet, P. and Roman, J.",
    title = "Mise en oeuvre d'une Biblioth\`eque d'Outils pour la R\'esolution par M\'ethode Directe de Grands Syst\`emes Lin\'eaires Creux Sym\'etriques D\'efinis Positifs sur Machine Parall\`ele",
    institution = "C.E.A. / C.E.S.T.A",
    year = "2001",
    note = "Manuel utilisateur de la cha\^{\i}ne EMILIO",
    URL = {http://www.labri.fr/~ramet/restricted/ug.ps},
    KEYWORDS = "Sparse" 
    }
    


  2. P. Ramet and J. Roman. Analyse et Etude de Faisabilité de la Résolution par Méthode Directe sur Machine Parallèle de Grands Systèmes Linéaires Symétriques Définis positifs pour des Problèmes d'Électromagnétisme avec Couplage Éléments Finis -- Équations Intégrales. Technical report, C.E.A. / C.E.S.T.A, 2001. Note: Rapport Final. Keyword(s): Sparse.
    @TechReport{f:LaBRI::rr01,
    author = "Ramet, P. and Roman, J.",
    title = "Analyse et Etude de Faisabilit\'e de la R\'esolution par M\'ethode Directe sur Machine Parall\`ele de Grands Syst\`emes Lin\'eaires Sym\'etriques D\'efinis positifs pour des Probl\`emes d'\'Electromagn\'etisme avec Couplage \'El\'ements Finis -- \'Equations Int\'egrales",
    institution = "C.E.A. / C.E.S.T.A",
    year = "2001",
    note = "Rapport Final",
    KEYWORDS = "Sparse" 
    }
    



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Last modified: Tue Apr 4 11:58:35 2023
Author: ramet.


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