Results 11 to 20 of about 283 (43)
Background Diagnosis of adverse food reaction (AFR) is based on an eight week elimination diet (ED) and is confirmed by relapse upon re‐challenge with the previously fed diet. Hydrolysed EDs are commonly used for this purpose. Objective To evaluate the commercially available hydrolysed fish protein and rice starch ED Farmina UltraHypo (FUH) for the ...
Chiara Noli, Giorgia Beltrando
wiley +1 more source
L∞‐Estimates of the Bergman projection in the Lie ball of ℂn
In this paper, we consider estimates with loss for the Bergman projections of bounded symmetric domains of ℂn in their Harish‐Chandra realizations. This paper is twofold: on one side we develop transfer methods between these bounded domains and their Cayley transform; on the other side we give a new range of q such that the Bergman projection is ...
Cyrille Nana, Miroslav Engliš
wiley +1 more source
Lipschitz estimates for the Berezin transform
We consider the generalized Fock space A2(μm), where μm is the measure with weight e−|z|m, m > 0, with respect to the Lebesgue measure on Cn. Improving upon a recent result of L. Coburn and J. Xia, we show that for any bounded operator X on A2(μm) , the Berezin transform of X satisfies Lipschitz estimates.
Hélène Bommier-Hato, Miroslav Engliš
wiley +1 more source
Integral representations for Padé‐type operators
The main purpose of this paper is to consider an explicit form of the Padé‐type operators. To do so, we consider the representation of Padé‐type approximants to the Fourier series of the harmonic functions in the open disk and of the L p‐functions on the circle by means of integral formulas, and, then we define the corresponding Padé‐type operators. We
Nicholas J. Daras
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Holomorphic extension of generalizations of Hp functions. II
In a previous article we have obtained a holomorphic extension theorem (edge of the wedge theorem) concerning holomorphic functions in tubes in ℂn which generalize the Hardy Hp functions for the cases 1 < p ≤ 2. In this paper we obtain a similar holomorphic extension theorem for the cases 2 < p < ∞.
Richard D. Carmichael
wiley +1 more source
Holomorphic extension of generalizations of Hp functions
In recent analysis we have defined and studied holomorphic functions in tubes in ℂn which generalize the Hardy Hp functions in tubes. In this paper we consider functions f(z), z = x + iy, which are holomorphic in the tube TC = ℝn + iC, where C is the finite union of open convex cones Cj, j = 1, …, m, and which satisfy the norm growth of our new ...
Richard D. Carmichael
wiley +1 more source
Growth of HP functions in tubes
Let C be an open convex cone in n dimensional real space Rn such that does not contain any entire straight line. We obtain a growth condition on functions in the Hardy spaces HP(TC), 1 ≤ p ≤ ∞, corresponding to the tube TC = Rn + iC in n dimensional complex space ℂn.
Richard D. Carmichael +1 more
wiley +1 more source
A pointwise growth estimate for analytic functions in tubes
A class of analytic functions in tube domains TC = ℝn + iC in n‐dimensional complex space, where C is an open connected cone in ℝn, which has been defined by V. S. Vladimirov is studied. We show that a previously obtained L2 growth estimate concerning these functions can be replaced by a pointwise growth estimate, and we obtain further new properties ...
Richard D. Carmichael, Elmer K. Hayashi
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On canonical metrics on Cartan-Hartogs domains
The Cartan-Hartogs domains are defined as a class of Hartogs type domains over irreducible bounded symmetric domains. The purpose of this paper is twofold. Firstly, for a Cartan-Hartogs domain $\Omega^{B^{d_0}}(\mu)$ endowed with the canonical metric $g(\
Feng, Zhiming, Tu, Zhenhan
core +1 more source
Weighted Bergman kernel functions associated to meromorphic functions [PDF]
We present a technique for computing explicit, concrete formulas for the weighted Bergman kernel on a planar domain with weight the modulus squared of a meromorphic function in the case that the meromorphic function has a finite number of zeros on the ...
Jacobson, Robert
core

