Search Results - "HUDZIK, H"

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  1. 1

    Basic properties of multiplication and composition operators between distinct Orlicz spaces by Chawziuk, T., Estaremi, Y., Hudzik, H., Maghsoudi, S., Rahmani, I.

    Published in Revista matemática complutense (01-05-2017)
    “…First, we present some simple (and easily verifiable) necessary conditions and sufficient conditions for boundedness of the multiplication operator M u and…”
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    Monotonicity and best approximation in Banach lattices by Chen, Shu Tao, He, Xin, Hudzik, H.

    Published in Acta mathematica Sinica. English series (01-05-2009)
    “…Hudzik and Kurc discussed some best approximation problems in Banach lattices by means of monotonicities. This paper deals with more general best approximation…”
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  3. 3

    On the dual of Orlicz--Lorentz space by Hudzik, H., Kamińska, A., Mastylo, M.

    “…A description of the Köthe dual of the Orlicz--Lorentz space \Lambda_{\varphi, w} generated by an Orlicz function \varphi and a regular weight function w is…”
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    Criteria for monotonicity properties of Musielak–Orlicz spaces equipped with the Amemiya norm by Cui, Y., Hudzik, H., Szymaszkiewicz, L., Wang, T.

    “…Criteria for strict monotonicity, lower local uniform monotonicity, upper local uniform monotonicity, and uniform monotonicity of Musielak–Orlicz spaces over…”
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    Monotonicity Properties of Musielak–Orlicz Spaces and Dominated Best Approximation in Banach Lattices by Hudzik, H, Kurc, W

    Published in Journal of approximation theory (01-12-1998)
    “…Criteria for strict monotonicity, lower local uniform monotonicity, upper local uniform monotonicity and uniform monotonicity of a Musielak–Orlicz space…”
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    MONOTONICITY AND ROTUNDITY PROPERTIES IN BANACH LATTICES by HUDZIK, H., KAMIŃSKA, A., MASTYLO, M.

    Published in The Rocky Mountain journal of mathematics (01-09-2000)
    “…Some general results on geometry of Banach lattices are given. It is shown among others that uniform rotundity or rotundity coincide to uniform or strict…”
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    Banach lattices with order isometric copies of l by Hudzik, Henryk

    Published in Indagationes mathematicae (1998)
    “…A criterion in order that a Banach lattice contains an order isometric copy of l ∞ is given. The criterion is strongly connected with the theory of M-ideals…”
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    STRONGLY EXTREME POINTS IN KÖTHE-BOCHNER SPACES by HUDZIK, H., MASTYLO, M.

    “…The Kadec-Klee property with respect to a measure is discussed. A characterization of strongly extreme points of the unit sphere in certain Köthe-Bochner…”
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    Strongly Extreme Points in Orlicz Function Spaces by Hudzik, H., Kurc, W., Wisla, M.

    “…For any Orlicz function Φ and any σ-finite atomless measure μ, a criterion for x from the unit sphere of the Orlicz space L Φ(μ), equipped with the Luxemburg…”
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    Almost Isometric Copies of l∞in some Banach Spaces by Hudzik, H., Mastyło, M.

    “…It is shown that any σ-complete Banach lattice, with an order semi-continuous norm containing an isomorphic copy of l∞, contains an almost isometric copy of…”
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    On weighted critical imbeddings of Sobolev spaces by Edmunds, D. E., Hudzik, H., Krbec, M.

    Published in Mathematische Zeitschrift (01-06-2011)
    “…Our concern in this paper lies with two aspects of weighted exponential spaces connected with their role of target spaces for critical imbeddings of Sobolev…”
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    Some remarks on submultiplicative Orlicz functions by Hudzik, H., Maligranda, L.

    Published in Indagationes mathematicae (1992)
    “…We give a negative answer to the following question posed by Krasnoselskii-Rutickii [4, p. 30]: does for any Orlicz function Φ which is submultiplicative at…”
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    Orlicz spaces which are AM-spaces by Finol, C.E., Hudzik, H., Maligranda, L.

    Published in Archiv der Mathematik (1997)
    “…The Orlicz function and sequence spaces which are AM-spaces are characterized for both the Luxemburg-Nakano and the Amemiya (Orlicz) norm…”
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    Some remarks on s-convex functions by Hudzik, Henryk, Maligranda, Lech

    Published in Aequationes mathematicae (01-08-1994)
    “…Two kinds ofs-convexity (0 s 1) are discussed. It is proved among others thats-convexity in the second sense is essentially stronger than thes-convexity in the…”
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