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Ordered topological structures

机译:有序拓扑结构

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The paper discusses interactions between order and topology on a given set which do not presuppose any separation conditions for either of the two structures, but which lead to the existing notions established by Nachbin in more special situations. We pursue this discussion at the much more general level of lax algebras, so that our categories do not concern just ordered topological spaces, but also sets with two interacting orders, approach spaces with an additional metric, etc.
机译:本文讨论了给定集合上顺序和拓扑之间的相互作用,这些相互作用并不以两个结构中任何一个的分离条件为前提,而是在更特殊的情况下导致了Nachbin建立的现有概念。我们在松散代数的更一般的层次上进行此讨论,因此我们的类别不仅涉及有序拓扑空间,而且涉及具有两个交互顺序的集合,具有附加度量的逼近空间等。

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