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Chromatic numbers, Sabidussi's Theorem and Hedetniemi's conjecture for non-commutative graphs

机译:彩色数字,Sabidussi的定理和Hedetniemi对非换向图的猜想

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Non-commutative graph theory is an operator space generalization of graph theory. Well known graph parameters such as the independence number and Lovasz theta function were first generalized to this setting by Duan, Severini, and Winter [1]. In [10], Stahlke introduces a generalization of the chromatic number of a graph and obtains a Lovasz sandwich inequality for certain operator spaces.
机译:非换向图理论是图形理论的操作员空间概括。 众所周知的图形参数,如独立号码和Lovasz Theta函数首先通过Duan,Severini和冬季进行这个设置概括[1]。 在[10]中,Stahlke介绍了图形的色度的概括,并获得某些操作空间的Lovasz夹心不等式。

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