强拓扑函数空间的一种新刻划及两个协变拓扑空间可乘的一个充分条件

A CHARACTERISTIC OF STRONG TOPOLOGY ON FUNCTION SPACE AND A SUFFICIENT CONDITION OF PRODUCT OF TWO COVARIANT TOPOLOGY SPACES TO BE COVARIANT TOPOLOGY SPACE

利用协变和反变观点给出了拓扑学中强拓扑函数空间的一个新刻划 .同时也给出了两个协变拓扑空间可乘的一个充分条件 .

Strong topology on function space can be better understood as analyzed from either covariant or contravariant point of view. Also a sufficient condition is obtained that product of two covariant topology spaces is covariant topology space.