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Continuous weakly cancellative triangular subnorms: I. Their web-geometric properties

机译:连续的弱可取消三角形子范数:I.它们的网络几何性质

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The paper studies web-geometric properties of continuous weakly cancellative t-subnorms. Particularly, it studies the Reidemeister closure condition which is known from web geometry as a visual characterization of those loops that are associative. As a result, the paper delimits a subset of the domain of a continuous weakly cancellative t-subnorm in which the Reidemeister closure condition is necessarily satisfied. (C) 2017 Elsevier B.V. All rights reserved.
机译:本文研究了连续的弱取消t子范数的Web几何性质。特别是,它研究了Reidemeister闭合条件,该条件从幅材几何形状中被称为关联的那些环的视觉表征。结果,本文划定了一个连续的弱可取消t子范本的子域,其中必须满足Reidemeister封闭条件。 (C)2017 Elsevier B.V.保留所有权利。

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