Hardy space
On Eigenvalues and Boundary Curvature of the Numerical Rang of Composition Operators on Hardy Space
... 2015 On Eigenvalues and Boundary Curvature of the Numerical Rang of Composition Operators on Hardy Space... Recall that convexoid element is an element such that its numerical range coin[r] ...
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Boundedness for Commutators of Calderón Zygmund Operator on Herz Type Hardy Space with Variable Exponent
... type Hardy space with variable ...Herz space with variable exponent and proved the boundedness of some sublinear operator on these ...Labesgue space with variable exponent by Lipschitz ...
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New applications of Schrödinger type inequalities in the Schrödingerean Hardy space
... Schrödingerean Hardy space, we not only obtain the representation of Schrödingerean harmonic functions but also give a sufficient and necessary condition between the Schrödingerean distributional function and ...
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Spectrum of Compact Weighted Composition Operators on the Weighted Hardy Space in the Unit Ball
... [1], where Cowen and MacCluer proved a theorem of considerable generality, which will show that, essentially, all of the spaces of interest to us these eigenvalues are determined by the derivative of ϕ at the Denjoy-Wolff ...
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SOME RESULTS ON GENERALIZED TOEPLITZ OPERATOR ON GENERALIZED HARDY SPACE
... Yahya Jebreel received his Bachelor degree in mathematics from Yarmouk Uni- versity in Jordan in 2009 and his master degree in mathematics in 2012 from the same university.. Since 2012 h[r] ...
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Riesz transforms on the Hardy space associated with generalized Schrödinger operators
... as second order elliptic self-adjoint operators in divergence form, degenerate Schrödinger operators with nonnegative potential, Schrödinger operators with nonnegative potential, and so on. In recent years, the ...
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Higher order Riesz transforms for Hermite expansions
... In this paper, we consider the Riesz transforms of higher order associated with a harmonic oscillator and prove the boundedness of them on the Hardy space. It is well known that the Riesz transforms play an ...
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New real variable characterizations of Hardy spaces associated with twisted convolution
... decomposition, and the behavior of the local Riesz transform. As applications, the bound- edness of Hömander multipliers on Hardy spaces is considered in []. The ‘twisted can- celation’ and Weyl multipliers were ...
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Uniform Boundedness for Approximations of the Identity with Nondoubling Measures
... (1, ∞ ) and establish some T(1) theorems. The main purpose of this paper is to investi- gate behaviors of approximations of the identity and some kind of maximal operators associated with it at the extremal cases, ...
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Boundedness of Fractional Integral Operators in Weighted Weak Hardy Spaces on Homogeneous Spaces
... Now, we study the object of the weighted weak Hardy space H ω p,∞ on the homogeneous space. The first, try to establish the atomic decomposition features of H ω p,∞ , and use this decomposition ...
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Volume Integral Mean of Holomorphic Function on Polydisc
... the Hardy space on polydisc is quite di ff erent from those on ...of Hardy space on n-dimensional complex spheres is integral on real 2n−1 dimensional spheres, while the modulus of function of ...
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Differential Subordination Result with the Srivastava Attiya Integral Operator
... Srivastava, “The Hardy space of analytic functions associated with certain one-parameter families of integral operators,” Journal of Mathematical Analysis and Applications, vol.. Flett, [r] ...
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Differential Subordination and Superordination of Analytic Functions Defined by an Integral Operator
... Srivastava,The Hardy space of analytic functions asso- ciated with certain one-parameter families of integral operators, J. Srivastava, Inequalities involving certain families of integra[r] ...
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Riemann Stieltjes operators from spaces to Bloch spaces on the unit ball
... The boundedness of two classes of Riemann-Stieltjes operators from general function space Fp, q,s, which includes Hardy space, Bergman space, Q p space, BMOA space, and Bloch space, to α[r] ...
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A class of quasicontractive semigroups acting on Hardy and weighted Hardy spaces
... the Hardy space H 2 with generators given by second-order differential operators; other techniques involved in this section include perturbation theory and the use of generalized heat kernels in general ...
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A note on the Königs domain of compact composition operators on the Bloch space
... Note that this is just the eigenfunction equation for C . K œ nigs ’ theorem states that if has fixed point at the origin then (2) has a unique solution for g = ’ (0) which we call the K œ nigs function and denote by s ...
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A pointwise growth estimate for analytic functions in tubes
... Analytic Function in Tubes, Hardy H 2 Space, Cauchy Kernel and Integral, Foi- Laplace Integral.. 1980 MATHEMATICS SUBJECT CLASSIFICATION CODES: i..[r] ...
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Gradient Estimates for Weak Solutions of Harmonic Equations
... Zhou, “Gradient estimates in Orlicz space for nonlinear elliptic equations,” Journal of Functional Analysis, vol.. Cianchi, “Hardy inequalities in Orlicz spaces,” Transactions of the Ame[r] ...
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An Unconditional Exact Test for the Hardy-Weinberg Equilibrium Law: Sample-Space Ordering Using the Bayes Factor
... sample space using the Bayes ...sample space, consider s as the under the Bayesian perspective, was considered by sample ...alterna- space in its calculus and then may not follow the likeli- tive ...
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Boundedness for multilinear Marcinkiewicz operators on certain Hardy spaces
... (see [5, 12]). It is well known that multilinear operators are of great interest in harmonic analysis and have been widely studied by many authors (see [1, 2, 3, 4, 5]). The main purpose of this paper is to consider the ...
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