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Extension of t-subnorms on complete lattices via retractions

机译:通过撤回将T-Subnorms扩展到完整的格子上

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In general, the task of extending functions is not simple. It is necessary, in most cases, to impose some properties to the function and their domain. As, in particular, t-subnorms (t-subconorms) are functions, it is pertinent to question under what conditions a t-subnorm (t-subconorm) can be extended from a sublattice M to a lattice L. We present an answer to this question considering a more relaxed definition of sublattices, defined using retractions where the sublattice is not necessarily a subset. In addition, we prove some results related to these extensions with relevant concepts, such as De Morgan triples and automorphisms.
机译:通常,扩展函数的任务并不简单。在大多数情况下,必须对函数及其域施加一些属性。特别地,T-Subnorms(T-Subconorms)是函数,它与T-Subnorm(T-Subonorm)可以从子变量M扩展到格子L的条件下有关。我们呈现答案此问题考虑到更放松的子图示的定义,使用缩回定义,其中子图示不一定是子集。此外,我们证明了一些与这些扩展有关的结果,如相关概念,例如De Morgan三元组和自矛盾。

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