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Bergman spaces over noncommutative domains and commutant lifting

机译:贝加曼在非容态域和换向举起的空间

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The goal of the present paper is to provide analogues of Sarason interpolation theorem in the Hardy algebra H-infinity(B) and Sz.Nagy-Foias commutant lifting theorem for contractions on Hilbert spaces in the setting of noncommutative Hardy spaces associated with noncommutative regular domains and varieties. This is accompanied by the study of multi-analytic operators with respect to the universal models associated with the regular domains (resp. varieties) and the study of multipliers of noncommutative Bergman spaces.
机译:本文的目的是提供Hardy代数H∞(B)和Sz中Sarason插值定理的类似物。在与非对易正则域和变种相关的非对易Hardy空间中,Hilbert空间上压缩的Nagy-Foias交换提升定理。本文还研究了与正则域(分别是变种)相关的普适模型的多解析算子,以及非对易Bergman空间的乘法器。

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