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1.Blind Source Separation Based on Borel Measure Peaks
基于玻耳测度峰值判定的盲源分离方法收藏指正
2.In the induction of Borel measure,we always discuss the relative between content and measure.
在正则测度生成的过程中,有关容度和测度的关系是经典测度论中的一个比较重要的命题。收藏指正
3.The Coincidence of Some Regular Borel Measure in Locally Compact Spaces
局部紧空间上一类正则Borel测度的相合性收藏指正
4.. We discuss the induced Borel measure, we use the property of compact Carleson measure to characterise the compactness about the composition operator C?
为紧算子的充要条件,在此基础上通过对引入的Borel测度的讨论,找到了利用紧Carleson测度的性质作为复合算子C?收藏指正
5.In this thesis, we mainly consider Cauchy-Stieltjes integral of a complex Borel measure on the unit circle.
在这篇文章中,我们主要考虑单位圆周上的复Borel测度的Cauchy-Stieltjes积分。收藏指正
6.Historically, multifractal analysis was mainly concerned with the study of local dimension of a Borel measure μ.
这些函数拥有与Borel测度相似的性质，是一类抽象的集值映射。收藏指正
7.A new method of generating a certain regular Borel measure from more primitive fuzzy valued set functions is provided by using fuzzy valued outer measure and fuzzy valued content.
利用模糊数值外测度和模糊数容度给出一种由简单模糊数值函数构造出正则模糊数测度的方法 ;收藏指正
8.The Carleson-type measures and Toeplitz operators with nonnegative measure symbols on the weighted Bergman space Ap(φ)are investigated. We obtain some equivelent conditions of when a nonnegative Borel measure is Carleson or vanishing Carleson and charicterize the boundedness or compactness of the Toeplitz operators by Carleson or vanishing Carleson measure respectively.
探讨加权Bergman空间Ap(?)上的Carleson型测度和具有非负测度符号的Toeplitz算子,给出Carleson测度或消没Carleson测度的若干等价描述并用Carleson测度的方法刻画了Toeplitz算子是有界的或紧致的充要条件.收藏指正
9.In this paper,we generalized the result of E. Dettweiler for the Banach space of type p,and obtain a sufficient condition on which a bounded Borel measure in the Banach space of stable type p is a Levy measurement of an infinitely divisible p stable measure.
本文推广了E．Dettweiler［1］关于p型Banach空间的结论，得到了在稳定p型Banach空间上，有界Borel测度为某个无穷可分p稳定测度的Levy测度的一个充分条件。收藏指正
10.We prove that if μ is a nonnegative Borel measure on Ω, then the natural inclusion J:C(Ω)→L 1(μ) is an absolutely summing operator and a Pietsch integral operator with ‖J‖ as =‖J‖ pint =μ(Ω), and the regularity of μ guarantee that the vector measure G:Σ→L 1(μ), defined by G(E)=χ E, is the representation measure of J.
证明了只要μ是非负 Borel测度 ,包含映射 J:C( Ω)→ L1( μ)就是绝对可和算子 ,同时也是 Pietsch积分算子 ,且‖J‖ as=‖J‖ pint=μ( Ω) . 而 μ的正则性保证了由 G( E) =χE定义的向量测度 G是 J的表示测度收藏指正
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