德摩根拓扑代数的局部紧

Locally Compact for a De Morgan Algebra of Topology

利用德摩根子代数概念以及紧性引进了德摩根拓扑代数的局部紧，研究了它与分离公理之间的关系，并给出了一个类似于Ｂａｉｒｅ 范畴定理的定理。所有结果包括了经典的相应结果作为特例。

On the basis of the De Morgan subalgebra and the compactness,the local compactness for a De Morgan algebra of topology is introduced and the relations between it and the separation axioms are investigated. A theorem similar to classic Baire Category theorem is established. All the results include the corresponding classical results as its sepecial case and provide the pattern for the corresponding fuzzy ones.