Results 331 to 340 of about 5,011,031 (372)
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Multipliers of Hardy Spaces

Quaestiones Mathematicae, 2004
We summarize the results on multipliers from Hp to lq for various p and q. In some instances we provide proofs which are different from the ones in the literature. On other occasions we are able to improve results of other authors, or provide an unified treatment that does not appear in the literature.Mathematics Subject Classification (2000): 30D ...
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Jacobians and Hardy spaces

1991
Abstract: "Motivated by questions in nonlinear elasticity, Stefan Müller has recently proved that if u [epsilon] (W¹,N ([subscript R superscript N))[superscript N] satisfies J(u) = det[delta]u [> or =] 0 almost everywhere, then one has J(u)log(1+J (u)) L¹loc(R[superscript N]).
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Harmonic Hardy Spaces

1992
In Chapter 1 we defined the Poisson integral of a function f ∈ C(S) to be the function P[f] defined on B by $$P\left[ f \right](x) = \int_S {P\left( {x,\zeta } \right)f} \left( \zeta \right)d\sigma \left( \zeta \right)$$ (6.1) .
Wade Ramey   +2 more
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Representation Formulas for Hardy Space Functions Through the Cuntz Relations and New Interpolation Problems

, 2011
We introduce connections between the Cuntz relations and the Hardy space H 2 of the open unit disk \(\mathbb{D}\). We then use them to solve a new kind of multipoint interpolation problem in H 2, where, for instance, only a linear combination of the ...
D. Alpay   +3 more
semanticscholar   +1 more source

Hardy’s inequality on Hardy–Morrey spaces

Georgian Mathematical Journal, 2017
Abstract We generalize the Hardy inequality to Hardy–Morrey spaces.
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The Hardy Spaces

1998
In this chapter we study various properties of the spacesH 1 H 2 andH ∞in preparation for our study of Toeplitz operators in the following chapter. Due to the availability of several excellent accounts of this subject (see Notes), we do not attempt a comprehensive treatment and proceed in the main using the techniques which we have already introduced.
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Hardy space and Bergman space on the Octonions

Approximation Theory and its Applications, 2000
Summary: Square-integrable octonion-valued function spaces on \(\mathbb{R}^3\) and \(\mathbb{R}^7\) are decomposed into the direct sum of octonion Hardy and conjugate Hardy spaces, and square-integrable octonion function spaces on the upper half spaces \(\mathbb{R}^4_+\) and \(\mathbb{R}^8_+\) are decomposed into infinity direct sum of subspaces in ...
Peng Lizhong, Zhao Jiman
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Parametrized Area Integrals on Hardy Spaces and Weak Hardy Spaces

Acta Mathematica Sinica, English Series, 2007
In this paper, the authors prove that if Ω satisfies a class of the integral Dini condition, then the parametrized area integral $$ \mu ^{\rho }_{{\Omega ,S}} $$ is a bounded operator from the Hardy space H 1(ℝ n
Shanzhen Lu, Yong Ding, Qingying Xue
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The biofilm matrix: multitasking in a shared space

Nature Reviews Microbiology, 2023
Hans-Curt Flemming   +2 more
exaly  

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