Results 111 to 120 of about 4,293,985 (168)
Approximating Polynomials for Functions of Weighted Smirnov-Orlicz Spaces
Let 𝐺0 and 𝐺∞ be, respectively, bounded and unbounded components of a plane curve Γ satisfying Dini's smoothness condition. In addition to partial sum of Faber series of 𝑓 belonging to weighted Smirnov-Orlicz space 𝐸𝑀,𝜔 (𝐺0), we prove that interpolating ...
Ramazan Akgün
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Criteria for nonsquareness and locally uniform nonsquareness of Orlicz-Bochner function spaces equipped with Luxemburg norm are given. We also prove that, in Orlicz-Bochner function spaces generated by locally uniform nonsquare Banach space ...
Cui Yunan, Shang Shaoqiang, Fu Yongqiang
doaj
Characterization of Orlicz–Sobolev space
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Fractional Orlicz-Sobolev embeddings
The optimal Orlicz target space and the optimal rearrangement- invariant target space are exhibited for embeddings of fractional-order Orlicz- Sobolev spaces W^{s,A}(R^n). Related Hardy type inequalities are proposed as well.
Angela Alberico
core
Orlicz-space Hardy and Landau–Kolmogorov inequalities for Gaussian measures
We prove Orlicz-space versions of Hardy and Landau–Kolmogorov inequalities for Gaussian measures on ...
Katarzyna Pietruska-Pałuba +1 more
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Density of compactly supported smooth functions CC∞(Rd) in Musielak-Orlicz-Sobolev spaces W1,Φ(Ω)
Density of smooth functions in Musielak-Orlicz-Sobolev space; Musielak-Orlicz spaces; Musielak-Orlicz-Sobolev spaces; Variable exponent Sobolev-Lebesgue ...
Kamińska, Anna, Żyluk, Mariusz
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On the shoulder of the operator weight composition with a subspace of the Orlicz-Lorentz space [PDF]
En este trabajo se caracteriza el acotamiento del operador de composicióon con peso en el espacio de Orlicz-Lorentz. In this paper we characterize the boundedness of the weighted composition operators on Orlicz-Lorentz ...
SANCHEZ, Rainier, TROUSSELOT, Eduard
core
Characterization of generalized Orlicz spaces
The norm in classical Sobolev spaces can be expressed as a difference quotient. This expression can be used to generalize the space to the fractional smoothness case. Because the difference quotient is based on shifting the function, it cannot be used in
Hästö, Peter +2 more
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