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61.
In this note, we aim to study analytic Morrey spaces . We first give the canonical factorization for . Then by applying p‐Carleson measure, we prove an atomic decomposition theorem of . As an application of the decomposition theorem, the interpolation problem of is solved. Finally, we show the boundedness and compactness of Toeplitz operators on . 相似文献
62.
We give the necessary conditions of boundedness of multilinear Hausdorff operators on Lebesgue spaces and λ-central Morrey spaces, respectively, when the kernel functions are nonnegative. Meanwhile, the corresponding operator norms are worked out. ©, 2015, Chinese Academy of Sciences. All right reserved. 相似文献
63.
Yong-yang Jin 《高校应用数学学报(英文版)》2009,24(1):56-64
The regularity for a class of X-elliptic equations with lower order term
Lu+vu=-∑i,j=1 mXj^*(aij(x)Xiu)+vu=μ
is studied, where X = {X1,..., Xm} is a family of locally Lipschitz continuous vector fields, v is in certain Morrey type space and μ a nonnegative Radon measure. The HSlder continuity of the solution is proved when μ satisfies suitable growth condition, and a converse result on the estimate of μ is obtained when u is in certain HSlder class. 相似文献
Lu+vu=-∑i,j=1 mXj^*(aij(x)Xiu)+vu=μ
is studied, where X = {X1,..., Xm} is a family of locally Lipschitz continuous vector fields, v is in certain Morrey type space and μ a nonnegative Radon measure. The HSlder continuity of the solution is proved when μ satisfies suitable growth condition, and a converse result on the estimate of μ is obtained when u is in certain HSlder class. 相似文献
64.
For fractional Navier–Stokes equations and critical initial spaces X, one used to establish the well-posedness in the solution space which is contained in . In this paper, for heat flow, we apply parameter Meyer wavelets to introduce Y spaces where is not contained in . Consequently, for , we establish the global well-posedness of fractional Navier–Stokes equations with small initial data in all the critical oscillation spaces. The critical oscillation spaces may be any Besov–Morrey spaces or any Triebel–Lizorkin–Morrey spaces where . These critical spaces include many known spaces. For example, Besov spaces, Sobolev spaces, Bloch spaces, Q-spaces, Morrey spaces and Triebel–Lizorkin spaces etc. 相似文献
65.
After establishing the molecule characterization of the Hardy–Morrey space, we prove the boundedness of the singular integral operator and the Riesz potential. We also obtain the Hardy–Morrey space estimates for multilinear operators satisfying certain vanishing moments. As an application, we study the existence and the uniqueness of the solutions to the Navier–Stokes equations for the initial data in the Hardy–Morrey space ????(p?n) for q as small as possible. Here, the Hardy–Morrey space estimates for multilinear operators are important tools. Copyright © 2010 John Wiley & Sons, Ltd. 相似文献
66.
Let L be a Schr?dinger operator of the form L =-Δ + V acting on L~2(R~n) where the nonnegative potential V belongs to the reverse H?lder class B_q for some q ≥ n. In this article we will show that a function f ∈ L~(2,λ)(R~n), 0 λ n, is the trace of the solution of L_u =-u_(tt) + L_u =0, u(x, 0) = f(x), where u satisfies a Carleson type condition sup x_B,r_Br_B~(-λ)∫_0~(rB)∫_(B(x_B,r_B))t|u(x,t)|~2dxdt≤C∞.Its proof heavily relies on investigate the intrinsic relationship between the classical Morrey spaces and the new Campanato spaces L_L~(2,λ)(R~n) associated to the operator L, i.e.L_L~(2,λ)(R~n)=L~(2,λ)(R~n).Conversely, this Carleson type condition characterizes all the L-harmonic functions whose traces belong to the space L~(2,λ)(R~n) for all 0 λ n. 相似文献
67.
68.
《Mathematische Nachrichten》2018,291(8-9):1283-1296
We discuss discrete Morrey spaces and their generalizations, and we prove necessary and sufficient conditions for the inclusion property among these spaces through an estimate for the characteristic sequences. 相似文献
69.
令(X,d,μ)为满足所谓上倍双倍条件和几何双倍条件的度量测度空间.设Mβ,ρ,q为(X,d,μ)上的分数型Marcinkiewicz积分算子.在本文中,作者证明了若β ∈[0,∞),ρ ∈(0,∞),q ∈(1,∞)且Mβ,ρ,q在L2(μ)上有界,则Mβ,ρ,q是从加权Lebesgue空间Lp(w)到加权弱Lebesgue空间Lp,∞(w)上有界和从加权Morrey空间Lp,κ,η(ω)到加权弱Morrey空间WLp,κ,η(ω)上有界. 相似文献
70.
A. V. Pokrovskii 《Siberian Mathematical Journal》2006,47(2):324-340
We describe anisotropic function classes of the Campanato—Morrey type in terms of local approximations by solutions to the equation P(D)f = 0 in integral metrics, where P(D) is a quasihomogeneous hypoelliptic linear differential operator with constant coefficients. 相似文献