30 research outputs found

    For the Weibull distribution, comparisons of the system total overheads between two-level incremental checkpoint recovery scheme and two-level checkpoint recovery scheme.

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    <p>(a) <i>uβ€Š=β€ŠO<sub>i</sub>/O<sub>m</sub></i>β€Š=β€Š10%; (b) <i>uβ€Š=β€ŠO<sub>i</sub>/O<sub>m</sub></i>β€Š=β€Š12.5%; (c) <i>uβ€Š=β€ŠO<sub>i</sub>/O<sub>m</sub></i> β€Š=β€Š15%; (d) <i>uβ€Š=β€ŠO<sub>i</sub>/O<sub>m</sub></i>β€Š=β€Š17.5%.</p

    The relationship between optimal number of <i>i</i>-checkpoints and <i>p</i><sub>n</sub> under different <i>u</i>β€Š=β€Š<i>O<sub>i</sub>/O<sub>m</sub></i>.

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    <p>The relationship between optimal number of <i>i</i>-checkpoints and <i>p</i><sub>n</sub> under different <i>u</i>β€Š=β€Š<i>O<sub>i</sub>/O<sub>m</sub></i>.</p

    For exponential distribution, comparisons of the system total overheads between two-level incremental checkpoint recovery scheme and two-level checkpoint recovery scheme.

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    <p>(a) <i>uβ€Š=β€ŠO<sub>i</sub>/O<sub>m</sub></i>β€Š=β€Š10%; (b) <i>uβ€Š=β€ŠO<sub>i</sub>/O<sub>m</sub></i>β€Š=β€Š30%; (c) <i>uβ€Š=β€ŠO<sub>i</sub>/O<sub>m</sub></i> β€Š=β€Š33%; (d) <i>uβ€Š=β€ŠO<sub>i</sub>/O<sub>m</sub></i>β€Š=β€Š40%.</p

    Notation.

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    <p>Notation.</p

    The comparison results between two-level incremental checkpoint recovery scheme and two-level checkpoint recovery scheme for the Weibull distribution.

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    <p>(a) The relationship between the total overheads of setting checkpoints and the number of failures; (b) The relationship between the total re-computing time and the number of failures; (c) The relationship between the total overheads of recovering from the failures and the number of failures; (d) The relationship between the system total overheads and the number of failures; Note: Time Unit depends on parameters in practical implementation, such as the practical value of <i>O<sub>m</sub></i>, so it is not given here, which is similar to the case in <a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0104591#pone-0104591-g006" target="_blank">Figs. 6</a>–<a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0104591#pone-0104591-g010" target="_blank">10</a>.</p

    The comparison results between two-level incremental checkpoint recovery scheme and two-level checkpoint recovery scheme for exponential distribution.

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    <p>(a) The relationship between the total overheads of setting checkpoints and the completion time; (b) The relationship between the total re-computing time and the completion time; (c) The relationship between the total overheads of recovering from the failures and the completion time; (d) The relationship between the system total overheads and the completion time.</p

    The two-level incremental checkpoint model.

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    <p>The two-level incremental checkpoint model.</p

    The relationship between optimal number of <i>i</i>-checkpoints and <i>u</i> under different <i>p<sub>n</sub></i>.

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    <p>The relationship between optimal number of <i>i</i>-checkpoints and <i>u</i> under different <i>p<sub>n</sub></i>.</p

    The comparison results between two-level incremental checkpoint recovery scheme and two-level checkpoint recovery scheme for exponential distribution.

    No full text
    <p>(a) The relationship between the total overheads of setting checkpoints and the number of failures; (b) The relationship between the total re-computing time and the number of failures; (c) The relationship between the total overheads of recovering from the failures and the number of failures; (d) The relationship between the system total overheads and the number of failures.</p

    The relationship between <i>T</i><sub>re-compute2</sub> and the checkpoint interval.

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    <p>The relationship between <i>T</i><sub>re-compute2</sub> and the checkpoint interval.</p
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