摘要
本文证明了,当定义域空间是正则空间时,弱-θ-加细性在闭L映射下是逆保持的,并给出例子说明,去掉定义域空间的正则性,上述结论不成立。
In this paper,we prove that weak Refinability is inversely preserved under closed-Lindelof mapping with regular domain.We give an example to show that if the domainis nonregular,the above conclusion may be incorrect.