Results 101 to 110 of about 4,638,257 (255)
In this paper, the authors obtain the boundedness of the fractional integral operators with variable kernels on the variable exponent weak Morrey spaces based on the results of Lebesgue space with variable exponent as the infimum of exponent function p(·)
Xukui Shao, Shuangping Tao
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BMOand Hankel operators on Bergman spaces [PDF]
Let \(\text{BMO}_ \partial^ p\) be the space of functions on the open unit ball in \(\mathbb{C}^ n\) with bounded mean oscillation in the Bergman metric defined using the volume \(L^ p\) integral. Here the author studies the structure of \(\text{BMO}_ \partial^ p\), in particular how \(\text{BMO}_ \partial^ p\) depends on \(p\). He also characterizes \(
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Commutators of the Hardy‐Littlewood Maximal Operator with BMO Symbols on Spaces of Homogeneous Type [PDF]
Guoen Hu, Haibo Lin, Dachun Yang
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Dunkl Translations, Dunkl-Type BMO Space, and Riesz Transforms for the Dunkl Transform on $$L^\infty$$ [PDF]
Wentao Teng
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We introduce a new space QK(∂D) of Lebesgue measurable functions on the unit circle connecting closely with the Sobolev space. We obtain a necessary and sufficient condition on K such that QK(∂D)=BMO(∂D), as well as a general criterion on weight ...
Jizhen Zhou
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Characterization of temperatures associated to Schrödinger operators with initial data in BMO spaces [PDF]
Minghua Yang, Chao Zhang
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Composition operators on Hardy-Sobolev spaces and BMO-quasiconformal mappings [PDF]
Alexander Menovschikov, Alexander Ukhlov
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Commutators of Higher Order Riesz Transform Associated with Schrödinger Operators
Let L=-Δ+V be a Schrödinger operator on ℝn (n≥3), where V≢0 is a nonnegative potential belonging to certain reverse Hölder class Bs for s≥n/2. In this paper, we prove the boundedness of commutators ℛbHf=bℛHf-ℛH(bf) generated by the higher order Riesz ...
Yu Liu, Lijuan Wang, Jianfeng Dong
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On the equivalence between weak BMO and the space of derivatives of the Zygmund class [PDF]
Eddy Kwessi
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Let G{\mathcal{G}} be a stratified Lie group, and let {Xj}1≤j≤n1{\left\{{X}_{j}\right\}}_{1\le j\le {n}_{1}} be a basis of the left-invariant vector fields of degree one on G{\mathcal{G}} and Δ=−∑j=1n1Xj2\Delta =-{\sum }_{j=1}^{{n}_{1}}{X}_{j}^{2} be the
Han Xueting, Chen Yanping
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