Krylov subspace methods for the solution of large systems of ODE's

Per Grove Thomsen, Nils Henrik Bjurstrøm, Z. Zlavev et al. (Editor)

    Research output: Chapter in Book/Report/Conference proceedingArticle in proceedingsResearchpeer-review

    Abstract

    In Air Pollution Modelling large systems of ODE's arise. Solving such systems may be done efficientliy by Semi Implicit Runge-Kutta methods. The internal stages may be solved using Krylov subspace methods. The efficiency of this approach is investigated and verified.
    Original languageEnglish
    Title of host publicationLarge Scale Computations in Air Pollution Modelling
    PublisherKluwer Academic Publishers
    Publication date1998
    Pages325-338
    Publication statusPublished - 1998
    EventLarge Scale Computations in Air Pollution Modelling -
    Duration: 1 Jan 1998 → …

    Conference

    ConferenceLarge Scale Computations in Air Pollution Modelling
    Period01/01/1998 → …

    Keywords

    • Large systems of ODE's
    • Ordinary Differential Equations
    • Iterative methods

    Cite this

    Thomsen, P. G., Bjurstrøm, N. H., & Zlavev et al., Z. (Ed.) (1998). Krylov subspace methods for the solution of large systems of ODE's. In Large Scale Computations in Air Pollution Modelling (pp. 325-338). Kluwer Academic Publishers.
    Thomsen, Per Grove ; Bjurstrøm, Nils Henrik ; Zlavev et al., Z. (Editor). / Krylov subspace methods for the solution of large systems of ODE's. Large Scale Computations in Air Pollution Modelling. Kluwer Academic Publishers, 1998. pp. 325-338
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    title = "Krylov subspace methods for the solution of large systems of ODE's",
    abstract = "In Air Pollution Modelling large systems of ODE's arise. Solving such systems may be done efficientliy by Semi Implicit Runge-Kutta methods. The internal stages may be solved using Krylov subspace methods. The efficiency of this approach is investigated and verified.",
    keywords = "Large systems of ODE's, Ordinary Differential Equations, Iterative methods",
    author = "Thomsen, {Per Grove} and Bjurstr{\o}m, {Nils Henrik} and {Zlavev et al.}, Z.",
    year = "1998",
    language = "English",
    pages = "325--338",
    booktitle = "Large Scale Computations in Air Pollution Modelling",
    publisher = "Kluwer Academic Publishers",

    }

    Thomsen, PG, Bjurstrøm, NH & Zlavev et al., Z (ed.) 1998, Krylov subspace methods for the solution of large systems of ODE's. in Large Scale Computations in Air Pollution Modelling. Kluwer Academic Publishers, pp. 325-338, Large Scale Computations in Air Pollution Modelling, 01/01/1998.

    Krylov subspace methods for the solution of large systems of ODE's. / Thomsen, Per Grove; Bjurstrøm, Nils Henrik; Zlavev et al., Z. (Editor).

    Large Scale Computations in Air Pollution Modelling. Kluwer Academic Publishers, 1998. p. 325-338.

    Research output: Chapter in Book/Report/Conference proceedingArticle in proceedingsResearchpeer-review

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    AU - Bjurstrøm, Nils Henrik

    A2 - Zlavev et al., Z.

    PY - 1998

    Y1 - 1998

    N2 - In Air Pollution Modelling large systems of ODE's arise. Solving such systems may be done efficientliy by Semi Implicit Runge-Kutta methods. The internal stages may be solved using Krylov subspace methods. The efficiency of this approach is investigated and verified.

    AB - In Air Pollution Modelling large systems of ODE's arise. Solving such systems may be done efficientliy by Semi Implicit Runge-Kutta methods. The internal stages may be solved using Krylov subspace methods. The efficiency of this approach is investigated and verified.

    KW - Large systems of ODE's

    KW - Ordinary Differential Equations

    KW - Iterative methods

    M3 - Article in proceedings

    SP - 325

    EP - 338

    BT - Large Scale Computations in Air Pollution Modelling

    PB - Kluwer Academic Publishers

    ER -

    Thomsen PG, Bjurstrøm NH, Zlavev et al. Z, (ed.). Krylov subspace methods for the solution of large systems of ODE's. In Large Scale Computations in Air Pollution Modelling. Kluwer Academic Publishers. 1998. p. 325-338