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91.
Coenraad C.A. Labuschagne 《Journal of Mathematical Analysis and Applications》2008,342(2):780-797
Denote by cf(X) the set of all nonempty convex closed subsets of a separable Banach space X. Let (Ω,Σ,μ) be a complete probability space and denote by (L1[Σ,cf(X)],Δ) the complete metric space of (equivalence classes of a.e. equal) integrably bounded cf(X)-valued functions. For any preassigned filtration (Σi), we describe the space of Δ-convergent integrably bounded cf(X)-valued martingales in terms of the Δ-closure of in L1[Σ,cf(X)]. In particular, we provide a formula to calculate the join of two such martingales and the positive part of such a martingale. Our object is achieved by considering the more general setting of a near vector lattice (S,d), endowed with a Riesz metric d. By means of Rådström's embedding theorem for such spaces, a link is established between the space of convergent martingales in S and the space of convergent martingales in the Rådström completion R(S) of S. This link provides information about the former space of martingales, via known properties of measure-free martingales in Riesz normed vector lattices, applicable to R(S). We also apply our general results to the spaces of Δ-convergent ck(X)-valued martingales, where ck(X) denotes the set of all nonempty convex compact subsets of X. 相似文献
92.
Daniel Girela José Ángel Peláez Fernando Pérez-González Jouni Rättyä 《Integral Equations and Operator Theory》2008,61(4):511-547
In this paper we study the positive Borel measures μ on the unit disc in for which the Bloch space is continuously included in , 0 < p < ∞. We call such measures p-Bloch-Carleson measures. We give two conditions on a measure μ in terms of certain logarithmic integrals one of which is a necessary condition and the other a sufficient condition for μ being a p-Bloch-Carleson measure. We also give a complete characterization of the p-Bloch-Carleson measures within certain special classes of measures. It is also shown that, for p > 1, the p-Bloch-Carleson measures are exactly those for which the Toeplitz operator , defined by , maps continuously into the Bergman space A
1, . Furthermore, we prove that if p > 1, α >-1 and ω is a weight which satisfies the Bekollé-Bonami -condition, then the measure defined by is a p-Bloch-Carleson-measure.
We also consider the Banach space of those functions f which are analytic in and satisfy , as . The Bloch space is contained in . We describe the p-Carleson measures for and study weighted composition operators and a class of integration operators acting in this space. We determine which of
these operators map continuously to the weighted Bergman space and show that they are automatically compact.
This research is partially supported by several grants from “the Ministerio de Educación y Ciencia, Spain” (MTM2005-07347,
MTM2007-60854, MTM2006-26627-E, MTM2007-30904-E and Ingenio Mathematica (i-MATH) No. CSD2006-00032); from “La Junta de Andalucía”
(FQM210 and P06-FQM01504); from “the Academy of Finland” (210245) and from the European Networking Programme “HCAA” of the
European Science Foundation. 相似文献
93.
Mei-Chu Chang 《Journal of Functional Analysis》2007,247(2):417-437
Let p,q∈R such that 1<p<2 and . Define
(∗) 相似文献
94.
A Hamiltonian model is analyzed for a one-dimensional inviscid compressible fluid. The space–time evolution of the fluid is
governed by the following system of the Hamilton–Jacobi and the continuity equations:
Here S and ρ designate the velocity potential and the mass density, respectively. Unless S
0 is convex, shocks form and the velocity S
x
becomes discontinuous in {0<ω
t<π/2}. It is demonstrated that there nevertheless exists a unique viscosity–measure solution (S,ρ) when S
0 is globally Lipschitz continuous and locally semi-concave while ρ
0 is a finite Borel measure. The structure of the velocity and the density is exhibited. For initial data correlated in a certain
sense, a class of classical solutions (S,ρ) is given. Negative time is also considered, and illustrating examples are given.
相似文献
95.
Andreas Hartmann 《Mathematische Nachrichten》2001,224(1):123-144
In a recent paper A. Schuster and K. Seip [SchS] have characterized interpolating sequences for Bergman spaces in terms of extremal functions (or canonical divisors). As these are natural analogues in Bergman spaces of Blaschke products, this yields a Carleson type condition for interpolation. We intend to generalize this idea to generalized free interpolation in weighted Bergman spaces Bp, α as was done by V. Vasyunin [Va1] and N. Nikolski [Ni1] (cf.also [Ha2]) in the case of Hardy spaces. In particular we get a strong necessary condition for free interpolation in Bp, α on zero–sets of Bp, α–functions that in the special case of finite unions of Bp, α–interpolating sequences turns out to be also sufficient. 相似文献
96.
We propose a definition of weak o‐minimality for structures expanding a Boolean algebra. We study this notion, in particular we show that there exist weakly o‐minimal non o‐minimal examples in this setting. 相似文献
97.
提供了Lebesgue分解定理的又一证明,由此可以简化Lebesgue积分基本定理的证明.这对现代分析学教程的简化和学习无疑是非常有益的。 相似文献
98.
Iris A. Lpez P 《Journal of Approximation Theory》2009,161(1):385-410
The aim of this paper is to introduce some operators induced by the Jacobi differential operator and associated with the Jacobi semigroup, where the Jacobi measure is considered in the multidimensional case.In this context, we introduce potential operators, fractional integrals, fractional derivates, Bessel potentials and give a version of Carleson measures.We establish a version of Meyer’s multiplier theorem and by means of this theorem, we study fractional integrals and fractional derivates.Potential spaces related to Jacobi expansions are introduced and using fractional derivates, we give a characterization of these spaces. A version of Calderon’s Reproduction Formula and a version of Fefferman’s theorem are given.Finally, we present a definition of Triebel–Lizorkin spaces and Besov spaces in the Jacobi setting. 相似文献
99.
在属性测度空间理论指导下,提出了属性测度下的属性粗糙集模型及依参量的属性粗糙集模型,并就不同属性粗糙集模型的精度进行了讨论. 相似文献
100.
著名的数学家P.Erds在给殷涌泉教授的一封信中曾经提到过一个几何概率问题,张景中、杨路、张伟年用初等几何方法证明了Erds的这个猜想[1]。本文利用线集测度理论给出一个更直接的新证明,并讨论在球面上的推广问题,它可形象地描述成如何用"绷带"均匀缠球的问题。 相似文献