Morrey Spaces. David R. Adams

Morrey Spaces


Morrey.Spaces.pdf
ISBN: 9783319266794 | 92 pages | 3 Mb


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Morrey Spaces David R. Adams
Publisher: Springer International Publishing



LU, Shanzhen; YANG, Dachun; ZHOU, Zusheng. Sublinear operators with rough kernel on generalized Morrey spaces. Of the classical Morrey space Lp,λ, a sharp capacity weak-type estimate is obtained 1960's (though the name Mock Morrey Spaces is mine). Integrability by compensation in Besov-Morrey spaces and applications to Schrödinger systems with antisymmetric potentials. We first give the canonical factorization for inline image . In this paper, the authors prove some Franke–Jawerth embedding for the Besov- type spaces and the Triebel–Lizorkin-type spaces . In this paper, we consider weighted inequalities for linear and multilinear fractional integrals with homogeneous kernels on Morrey spaces. We The spaces Lp,α, for the range α ∈ (0, n/p] and p ∈ [1, ∞], were introduced by Morrey . In this paper, we define the generalized Morrey spaces on \({\mathbb{R}}^{d}\) with the measure μ non-doubling. In this note, we aim to study analytic Morrey spaces inline image . The well known Morrey spaces Lp,λ introduced in [21] in relation to the study of weighted p → p-estimates in Morrey spaces for Hardy operators on R1. We prove non interpolation results for the family of Morrey spaces.

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