Search Results - "Normal coderivative"

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  1. 1
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    Point-based sufficient conditions for metric regularity of implicit multifunctions by Yen, N.D., Yao, J.-C.

    ISSN: 0362-546X, 1873-5215
    Published: Amsterdam Elsevier Ltd 01.04.2009
    Published in Nonlinear analysis (01.04.2009)
    “…We obtain some point-based sufficient conditions for the metric regularity in Robinson’s sense of implicit multifunctions in a finite-dimensional setting. The…”
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  2. 2
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    Relationships between Robinson metric regularity and Lipschitz-like behavior of implicit multifunctions by Chieu, N.H., Yao, J.-C., Yen, N.D.

    ISSN: 0362-546X, 1873-5215
    Published: Amsterdam Elsevier Ltd 01.05.2010
    Published in Nonlinear analysis (01.05.2010)
    “…By constructing some suitable examples, Jeyakumar and Yen (2004)  [1] have shown that the Robinson metric regularity (Rmr) and the Lipschitz-like property…”
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  3. 3
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    Normal coderivative for multifunctions and implicit function theorems by Lee, G.M., Tam, N.N., Yen, N.D.

    ISSN: 0022-247X, 1096-0813
    Published: San Diego, CA Elsevier Inc 01.02.2008
    “…In the framework of the theory of normal coderivative for multifunctions, new implicit function theorems are obtained. The main tools of the proofs are the…”
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  4. 4
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    Fréchet and normal coderivatives of implicit multifunctions by Lee, G.M., Yen, N.D.

    ISSN: 0003-6811, 1563-504X
    Published: Abingdon Taylor & Francis Group 01.06.2011
    Published in Applicable analysis (01.06.2011)
    “…This article analyses and develops furthermore the existing upper and lower estimates for the Fréchet and normal coderivatives of implicit multifunctions…”
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  5. 5
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    Openness properties for parametric set-valued mappings and implicit multifunctions by Durea, M.

    ISSN: 0362-546X, 1873-5215
    Published: Amsterdam Elsevier Ltd 15.01.2010
    Published in Nonlinear analysis (15.01.2010)
    “…The aim of this paper is to obtain some openness results in terms of normal coderivative for parametric set-valued mappings acting between infinite dimensional…”
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