Results 101 to 110 of about 11,627 (244)
The stability of small stationary solutions in Morrey spaces of the Navier-Stokes equation [PDF]
Hideo Kozono, Masao Yamazaki
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The present informal set of notes covers the material that has been presented by the author in a series of lectures for the Doctoral School in Mathematics of the Southern Federal State University of Rostov-on-Don in the Fall of 2020 and that develops from the first part of the notes that collect the material of the lectures of the author at the ...
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In this paper, the author introduces parabolic generalized local Morrey spaces and gets the boundedness of a large class of parabolic rough operators on them. The author also establishes the parabolic local Campanato space estimates for their commutators
Gurbuz Ferit
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Semilinear heat equations with distributions in Morrey spaces as initial data [PDF]
Masao Yamazaki, Xiaofang Zhou
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We prove that the anisotropic fractional maximal operator Mα,σ and the anisotropic Riesz potential operator Iα,σ, 0 < α < ∣σ∣ are bounded from the anisotropic modified Morrey space L̃1,b,σ(Rn) to the weak anisotropic modified Morrey space WL̃q,b,σ(Rn) if
Dzhabrailov Malik S. +1 more
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Local Good-λ Estimate for the Sharp Maximal Function and Weighted Morrey Space
We give a characterization of weighted Morrey space by using Fefferman and Stein’s sharp maximal function. For this purpose, we consider a local good-λ inequality.
Yasuo Komori-Furuya
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Logarithmically Improved Blow up Criterion for Smooths Solution to the 3D Micropolar Fluid Equations
Blow-up criteria of smooth solutions for the 3D micropolar fluid equations are investigated. Logarithmically improved blow-up criteria are established in the Morrey-Campanto space.
Yin-Xia Wang, Hengjun Zhao
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Some Function Spaces Relative to Morrey-Campanato Spaces on Metric Spaces [PDF]
Dachun Yang
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Hardy-Littlewood-Sobolev Theorem for Bourgain-Morrey Spaces and Approximation
In this paper, we establish an extension of the Hardy-Littlewood-Sobolev theorem to the setting of the Bourgain-Morrey space Mαq,p(Rd) (1 ≤ q, p, α ≤ ∞), which theory goes back to Bourgain in 1991.
Nouffou Diarra
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