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It proves the singular transport operator generates a strongly continuous C_0 semigroup V(t0)and the weak compactness properties of the second-order remained term of the Dyson-Phillips expansion for the C_0 semigroup V(t0)in L1 space,and to obtain the spectrum of the singular transport operator only consist of,at most,finitely many isolate eigenvalues which have a finite algebraic multiplicity in trip Γ.

证明了这类方程相应的奇异迁移算子产生C0半群和该半群的Dyson-Phillips展开式的二阶余项是弱紧的,从而得到了该迁移算子的谱在区域Γ中仅由至多有限个具有限代数重数的离散本征值组成等结果。上饶师院数学与计算机系江西上饶334001;南昌大学数学系江西南昌330047袁邓彬

In this research report, we mainly study the boundedness, compactness, weak compactness and other properties of composition operators on some analytic function spaces.

在本报告中,我们主要研究了一些全纯函数空间上复合算子的有界性,紧性,弱紧性和这种算子的一些其它性质。

Iii By using the well-known properties of the dela vallee-poussin summability kernels and the pass principle of weakly compact operator, we study the weak compactness of C〓 on vector-valued analytic function spaces H〓, B〓, N and N〓, establish some connections between the weak compactness of composition operators and the structure properties of Banach spaces. These generalize and unify the corresponding results in the scalar-valued setting and enrich the content of the study of composition operator in another way.

第三,利用著名的de la Vallee-poussin可和核及有关算子的弱紧性的传递原理给出了向量值解析函数空间H〓、B〓、N及N〓上的复合算子的弱紧性的刻画,建立了复合算子的弱紧性与Banach空间的结构性质之间的联系,统一和推广了对应的数量值解析函数空间上的复合算子的弱紧性,这从另一种途径极大地丰富了复合算子的研究内容。

We establish some connections between geometric properties, properties in analysis and analytic properties of the inducing map ψ and operatortheoretic properties of composition operator C〓: f〓fοψ on various analytic function spaces mentioned above, include the boundedness, compactness, weak compactness, collective compactness and the Schatten class operator ideal, etc. Our results extend some previous results, for instance, the Shapiro's Nevanlinna counting function condition and the MacCluer's Carleson measure condition for the compactness of C〓 on Hardy space.

本文建立了D上解析自映射φ:D→D的几何性质、分析性质和解析性质与复合算子C〓:f→foφ在上述各种解析函数空间上的限制的算子性质之间的联系,涉及到复合算子C〓的有界性、紧性、弱紧性、总体紧性及Schatten类算子理想等算子特征,推广了前人的一系列结果,如Shapiro关于C〓的紧性的Nevanlinna计数函数条件,MacCluer关于C〓的紧性的Carleson测度条件等。

Limit theorems for the integration of function sequence with respect to weak convergence probability measure sequence are proved under the condition of the weak tight, which have been used to research the some convergence of expectant functional sequence,and a sufficient condition for the epi-convergence of expectant functional sequence is obtained.

提出了弱胎紧的概念,并在弱胎紧的条件下证明了函数序列关于弱收敛概率测度序列积分的极限定理,用其研究了期望泛函序列的若干收敛性,得到了期望泛函序列的、上图收敛的一个充分条件。

This paper discusses the necessary and sufficient conditions of normed linear spaces equading reflexive space and the relationship between reflexibility and weakly compact.

讨论了赋范线性空间为自反空间的充分条件和必要条件,并讨论了自反与弱紧的关系。

We also obtain a new judgement theorem for hereditarily metaLindelof space and paracompact space. In addition, we give a depiction for g-metrizable space from a new direction with σ—ωHCP closed weak base.

f空间和仿紧空间的判定方法,并给出了g-可度量空间关于σ-弱遗传闭包保持闭弱基的一个刻画,进一步丰富和发展了广义度量空间的基本理论。

We avoid of assuming that the interior of the ordering cone is not empty and the cone has a compact base or a weakly compact base, but consider Benson proper efficiency in the framework of sparable locally convex metric spaces.

本文回避了以往需要序锥内部非空并且有紧基或弱紧基的条件,转而把目光从局部凸拓扑向量空间投向可分局部凸距离空间,在这个框架下,先利用Polarity定理给出了Benson真有效点的标量化定理。

On the Hardy space and Bergman space with parameter 1, we find that the weighted composition operators are compact if and only if they are weakly compact.

对于参数为1的Hardy空间H〓和Bergman空间L〓,证明了其上定义的加权复合算子的紧性与弱紧性是等价的。

These opera-tors include composite type weakly compact increasing operators,T-monotone op-erators and theβ-constrictive operator which relatives with the measure of weaknoncompactness.

建立了若干不连续算子的不动点定理,这些算子包括复合型弱紧增算子、T-单调算子及与弱非紧性测度有关的〓增算子。

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