SUBSTRONG CONVERGENCE OF THE FUNCTION SEQUENCE ON THE TOPOLOGICAI SPACE
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    Abstract:

    The limit of convergent continuous function sequencemay be discontinuous.This makes difficults both in theory and applica-tion.For example,it makes the condition for operation of limits of integralof the function sequence become very strong.In general,it requiresuniform convergence to the function sequence.Therefore it is very imp-ortant to study such convergence as the limit of continuous function sequence,the limit is continuous.This paper studies a known substrong converg-ence of a function sequence in topological space and proves the necessaryand sufficient conditionof this convergence.

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白任伦.拓扑空间上函数列的仿强收敛性[J].土木与环境工程学报(中英文),1991,13(2):

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