INTERPRETATION OF GRAPHS IN NONCOMMUTATIVE THEORIES OF FRECHET POWERS

E. A. Palyutin

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INTERPRETATION OF GRAPHS IN NONCOMMUTATIVE THEORIES OF FRECHET POWERS

机译：图的非交换性理论中图的解释

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The basic result of the work is the theorem that if an axiomatizable class K of structures is closed under reduced powers by the Frechet filter and it has a stable noncommutative theory, then the class of all graphs is interpretable in the class K.

机译：这项工作的基本结果是一个定理，即如果一个可公理化的结构K类通过Frechet滤波器在降低的幂下关闭并且具有稳定的非交换理论，则所有图的类都可以在K类中解释。

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《Journal of Mathematical Sciences》 |2010年第6期|P.825-840|共16页
作者
E. A. Palyutin;
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作者单位

Sobolev Institute of Mathematics, Novosibirsk, Russia;

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INTERPRETATION OF GRAPHS IN NONCOMMUTATIVE THEORIES OF FRECHET POWERS

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