The closedness of the free-disposal hull of a production set

A. Horsley, A.J. Wrobel

    Research output: Contribution to journalArticleScientificpeer-review

    Abstract

    Assume thatL is a topological vector lattice andY is a closed subset ofL + ×R N, whereR N denotes theN-dimensional Euclidean space. It is shown that the setY−L + ×R + N is closed ifY has appropriate monotonicity properties. The result is applicable to the case ofL equal toL ∞ with the Mackey topology, τ(L ∞,L 1).
    Original languageEnglish
    Pages (from-to)386-391
    JournalEconomic Theory
    Volume1
    Issue number4
    DOIs
    Publication statusPublished - 1991

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    Monotonicity
    Vector lattice
    Free disposal hull
    Topology

    Cite this

    Horsley, A. ; Wrobel, A.J. / The closedness of the free-disposal hull of a production set. In: Economic Theory. 1991 ; Vol. 1, No. 4. pp. 386-391.
    @article{ac6630abf0cf4646b0aaedfe8b21ad0a,
    title = "The closedness of the free-disposal hull of a production set",
    abstract = "Assume thatL is a topological vector lattice andY is a closed subset ofL + ×R N, whereR N denotes theN-dimensional Euclidean space. It is shown that the setY−L + ×R + N is closed ifY has appropriate monotonicity properties. The result is applicable to the case ofL equal toL ∞ with the Mackey topology, τ(L ∞,L 1).",
    author = "A. Horsley and A.J. Wrobel",
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    The closedness of the free-disposal hull of a production set. / Horsley, A.; Wrobel, A.J.

    In: Economic Theory, Vol. 1, No. 4, 1991, p. 386-391.

    Research output: Contribution to journalArticleScientificpeer-review

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    T1 - The closedness of the free-disposal hull of a production set

    AU - Horsley, A.

    AU - Wrobel, A.J.

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    AB - Assume thatL is a topological vector lattice andY is a closed subset ofL + ×R N, whereR N denotes theN-dimensional Euclidean space. It is shown that the setY−L + ×R + N is closed ifY has appropriate monotonicity properties. The result is applicable to the case ofL equal toL ∞ with the Mackey topology, τ(L ∞,L 1).

    U2 - 10.1007/BF01229316

    DO - 10.1007/BF01229316

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