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α-completely positive maps of group systems and Krein module representations

机译:群系统的α完全正图和Kerin模块表示

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摘要

In this paper, we study (covariant) α-completely positive maps on group systems. We first introduce a notion of α-completely positive maps of groups into (locally) C~?-algebras and show that bounded α-completely positive maps on discrete groups induce α-completely positive linear maps on group C~?-algebras. We establish the (covariant) KSGNS type representation theorem for (covariant) α-completely positive maps of group systems into locally C~?-algebras. These constructions provide a projective covariant J-representation of a group system into a locally C?-algebra.
机译:在本文中,我们研究了群系统上的(协变)α-完全正图。我们首先在(局部)C〜α代数中引入组的α完全正图的概念,并证明离散组上的有界α完全正图在C〜α代数上诱导出α完全正线性图。我们建立了群系统的(协变)α-完全正图的(协变)KSSGS型表示定理。这些构造提供了一个群系统到局部C′-代数的投影协变J表示。

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