Results 21 to 30 of about 32,869 (134)
Equivalence of Besov spaces on p.c.f. self-similar sets [PDF]
, 2020 On p.c.f. self-similar sets, of which the walk dimensions of heat kernels are in general larger than 2, we find a sharp region where two classes of Besov spaces, the heat Besov spaces $B^{p,q}_σ(K)$ and the Lipschitz-Besov spaces $Λ^{p,q}_σ(K)$, are ...
Cao, Shiping, Qiu, Hua
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A generalization of a localization property of Besov spaces [PDF]
, 2018 The notion of a localization property of Besov spaces is introduced by G. Bourdaud, where he has provided that the Besov spaces $B^{s}_{p,q}(\mathbb{R}^{n})$, with $s\in\mathbb{R}$ and $p,q\in[1,+\infty]$ such that $p\neq q$, are not localizable in the $\
Ferahtia, N. +3 more
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Transport equation in generalized Campanato spaces [PDF]
Revista matemática iberoamericana, 2019 In this paper we study the transport equation in $\mathbb{R}^n \times (0,T)$, $T >0$, \[ \partial _t f + v\cdot \nabla f = g, \quad f(\cdot ,0)= f_0 \quad \text{in}\quad \mathbb{R}^n \] in generalized Campanato spaces $\mathscr{L}^s_{ q(p, N)}(\mathbb{R}^
D. Chae, J. Wolf
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Tangent Cones in Besov Spaces [PDF]
, 1997 Tangent cones for obstacle problem arise when studying differentiability of metric projection. Characterising the tangent cones is the first step in these considerations. This has been done in some of the Sobolev spaces using Hilbert space methods.
Sokolowski, Jan, Rao, Murali
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Heat kernels and Besov spaces on metric measure spaces
, 2022 Cao J, Grigoryan A. Heat kernels and Besov spaces on metric measure spaces. Journal d'Analyse Mathématique . 2022.Let (M, rho, mu) be a metric measure space satisfying the volume doubling condition.
Grigoryan, Alexander, Cao, Jun
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Haar system as Schauder basis in Besov spaces: the limiting cases for 0 < p ≤ 1 [PDF]
, 2018 We show that the d-dimensional Haar system Hd on the unit cube Id is a Schauder basis in the classical Besov space Bsp,q,1(Id), 0 p s = d(1/p − 1), if and only if 0 q ≤ p.
Peter Oswald
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Convergence Rates of Density Estimation in Besov Spaces
, 2011 The optimality of a density estimation on Besov spaces Bsr,q(R) for the Lp risk was established by Donoho, Johnstone, Kerkyacharian and Picard (“Density estimation by wavelet thresholding,” The Annals of Statistics, Vol. 24, No. 2, 1996, pp.
Huiying Wang
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Semigroup characterization of Besov type Morrey spaces and well-posedness of generalized Navier–Stokes equations [PDF]
, 2013 The well-posedness of generalized Navier–Stokes equations with initial data in some critical homogeneous Besov spaces and in some critical Q spaces was known.
Yang, Qixiang, Lin, Chin-Cheng
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A GENERALIZATION OF A LOCALIZATION PROPERTY OF BESOV SPACES
, 2021 The notion of a localization property of Besov spaces is introduced by G. Bourdaud, where he has provided that the Besov spaces Bs p,q(Rn), with s 2 R and p, q 2 [1,+¥] such that p 6= q, are not localizable in the `p norm.
ALLAOUI S.E, FERAHTIA N
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Some Properties Of Function Spaces Of Besov-Type And Applications
, 2022 In this thesis we introduce new equivalent characterizations and certain commutator estimations on Besov spaces, Besov-type spaces and Triebel-Lizorkin spaces of variable smoothness and integrability.
Salah Ben Mahmoud
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