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Regular algebras of dimension 4 and their A(infinity)-Ext-algebras

机译:4维的正则代数及其A(无穷)-Ext代数

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摘要

We construct four families of Artin-Schelter (AS) regular algebras of global dimension 4. This is a complete list of AS regular algebras of global dimension 4 which are generated by two elements of degree I and whose Ext-algebra satisfies certain "generic" conditions. These algebras are also strongly Noetherian, Auslander regular, and Cohen-Macaulay. One of the main tools is Keller's higher-multiplication theorem on A(infinity)-Ext-algebras.
机译:我们构建了四个全局维度为4的Artin-Schelter(AS)正则代数族。这是一个全局维度为4的AS正则代数的完整列表,这些代数由I级的两个元素生成,并且它们的Ext-代数满足某些“泛型”条件。这些代数也是强烈的Noetherian,Auslander正则和Cohen-Macaulay。主要工具之一是Keller在A(无限)-Ext代数上的高乘法定理。

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