Multistep methods: summing twice does not pay twice as much

J.F. Frankena

    Research output: Book/ReportReportProfessional

    Original languageEnglish
    PublisherUniversity of Twente, Faculty of Mathematical Sciences
    Number of pages12
    Publication statusPublished - 1994

    Publication series

    NameMemorandum Faculty of Mathematical Sciences
    No.1223

    Keywords

    • METIS-142962

    Cite this

    Frankena, J. F. (1994). Multistep methods: summing twice does not pay twice as much. (Memorandum Faculty of Mathematical Sciences; No. 1223). University of Twente, Faculty of Mathematical Sciences.
    Frankena, J.F. / Multistep methods: summing twice does not pay twice as much. University of Twente, Faculty of Mathematical Sciences, 1994. 12 p. (Memorandum Faculty of Mathematical Sciences; 1223).
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    keywords = "METIS-142962",
    author = "J.F. Frankena",
    year = "1994",
    language = "English",
    series = "Memorandum Faculty of Mathematical Sciences",
    publisher = "University of Twente, Faculty of Mathematical Sciences",
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    Frankena, JF 1994, Multistep methods: summing twice does not pay twice as much. Memorandum Faculty of Mathematical Sciences, no. 1223, University of Twente, Faculty of Mathematical Sciences.

    Multistep methods: summing twice does not pay twice as much. / Frankena, J.F.

    University of Twente, Faculty of Mathematical Sciences, 1994. 12 p. (Memorandum Faculty of Mathematical Sciences; No. 1223).

    Research output: Book/ReportReportProfessional

    TY - BOOK

    T1 - Multistep methods: summing twice does not pay twice as much

    AU - Frankena, J.F.

    PY - 1994

    Y1 - 1994

    KW - METIS-142962

    M3 - Report

    T3 - Memorandum Faculty of Mathematical Sciences

    BT - Multistep methods: summing twice does not pay twice as much

    PB - University of Twente, Faculty of Mathematical Sciences

    ER -

    Frankena JF. Multistep methods: summing twice does not pay twice as much. University of Twente, Faculty of Mathematical Sciences, 1994. 12 p. (Memorandum Faculty of Mathematical Sciences; 1223).