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The Representation Theorem on the Category of FTML(L)

机译:FTML(L)范畴上的表示定理

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The theory of L-Fuzzy topological molecule lattices is the generalization theory of topological molecule lattices. The characteristic of category of L-Fuzzy topological molecule lattices must be given a straightforward description. In this paper, a representation theorem about the category of L-Fuzzy topological molecule lattices is proved: The category of L-Fuzzy topological molecule lattices is equal to that the category of FSTS(L) which consists of L-fuzzifying scott topological space and the L-fuzzifying continuous mapping of orientation-join preserving and the relation of way-below preserving. Using it as the deduction of this theorem, a representation theorem about the category of topological molecule lattices is obtained.
机译:L-Fuzzy拓扑分子格的理论是拓扑分子格的一般化理论。必须对L-模糊拓扑分子格的类别特征进行简单描述。本文证明了关于L-模糊拓扑分子格范畴的一个表示定理:L-模糊拓扑分子格范畴等于FSTS(L)的范畴,FSTS(L)由L-模糊斯科特拓扑空间和方向连接保持的L-模糊化连续映射与下方保持关系。用它作为该定理的推导,得到关于拓扑分子格的类别的表示定理。

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