Results 21 to 30 of about 5,398,923 (220)
An inequality for functions with derivatives in an Orlicz space [PDF]
function p(v) defined for v > 0, continuous from the right, satisfying conditions p(0) =0, p(v)-- oo (v-- coo) and such that M(u) =fiuIp(v) dv for all u. Writing q(u) =sup { v: p(v) 0 for which p(v) ? e. Moreover, the Young's inequality uv ? M(u) +N(v) holds for all u and v (see [1, ??1-2]).
Bojanic, R., Musielak, J.
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Compact Operators Under Orlicz Function
14pages
Ma, Zhenhua, Kui, Ji, Li, Yucheng
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Universal classes of Orlicz function spaces [PDF]
It is proved that for each ...
Hernández, Francisco L., Ruiz, César
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Atomic and Wavelet Characterization of Musielak–Orlicz Hardy Spaces for Generalized Orlicz Functions [PDF]
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Mitsuo Izuki +2 more
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Smooth functions in Orlicz function spaces [PDF]
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Gonzalo, Raquel, Maleev, Rumen P.
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Let (𝒳 , 𝑑, 𝜇) be a space of homogeneous type, in the sense of Coifman and Weiss, and 𝜙 : 𝒳 x [0,\infty) -> [0, \infty) satisfy that, for almost every 𝑥 \in 𝒳, 𝜙(𝑥,.) is an Orlicz function and that 𝜙(., 𝑡) is a Muckenhoupt weight uniformly in 𝑡 \in [0 ...
X. Yan
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Matuszewska–Orlicz indices of the Sobolev conjugate Young function
In this note we study the Matuszewska–Orlicz indices of Young and φ-functions and their conjugates. It is known, for example, that the index at zero of the inverse of a φ-function corresponds to the reciprocal of the index at infinity of the φ-function ...
Waldo Arriagada
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The Strongly Extreme Points in the Musielak-Orlicz Space Endowed With p-Amemiya Norm
In order to study some geometric properties of MusielakOrlicz space endowed with pAmemiya norm, we discuss the necessary and sufficient conditions for the strongly extreme points in the MusielakOrlicz function space endowed with pAmemiya norm ...
JIA Jing, WANG Jun-ming
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Amemiya norm equals Orlicz norm in general [PDF]
summary:This paper is an extension of the work done in [Morsli M., Bedouhene F., Boulahia F., Duality properties and Riesz representation theorem in the Besicovitch-Orlicz space of almost periodic functions, Comment. Math. Univ. Carolin. 43 (2002), no. 1,
Daoui, A. +6 more
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K-uniform convexity in Orlicz-Lorentz function space equipped with the Orlicz norm
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Di Wang, Yunan Cui
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