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首页> 外文期刊>Methods of Functional Analysis and Topology >FACTORIZATION FORMULAS FOR SOME CLASSES OF GENERALIZED J-INNER MATRIX VALUED FUNCTIONS
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FACTORIZATION FORMULAS FOR SOME CLASSES OF GENERALIZED J-INNER MATRIX VALUED FUNCTIONS

机译:几类广义J内矩阵值函数的分解公式

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摘要

The class U_K(j_(pq)) of generalized j_(pq)-inner matrix valued functions (mvf's) was introduced in [2], For a mvf W from a subclass U_k~r(j_(pq)) of U_K(j_(pq)) the notion of the right associated pair was introduced in [13] and some factorization formulas were found. In the present paper we introduce a dual subclass U_k~?(j_(pq)) and for every mvf W ∈ U_κ~?(J_(pq) a left associated pair {β_1,β_2} is defined and factorization formulas for W in terms of β_1,β_2 are found. The notion of a singular generalized j_(pq)-inner mvf W is introduced and a characterization of singularity of W is given in terms of associated pair.
机译:在[2]中引入了广义j_(pq)-内部矩阵值函数(mvf's)的类U_K(j_(pq)),对于U_K(j_的子类U_k〜r(j_(pq))的mvf W (pq))在[13]中引入了正确的关联对的概念,并找到了一些分解公式。在本文中,我们引入了一个对偶子类U_k〜?(j_(pq)),并且对于每个mvf W∈U_κ〜?(J_(pq),定义了一个左关联对{β_1,β_2},并且W的分解公式为引入β_1,β_2的奇异性,引入奇异广义j_(pq)-内mvf W的概念,并根据相关对给出了W奇异性的表征。

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