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作 者:方锦暄
机构地区:[1]Department of Mathematics, Nanjing Normal University, Nanjing 210024, PRC
出 处:《Chinese Science Bulletin》1991年第18期1497-1500,共4页
摘 要:The metrization of a probabilistic metric space (for short, PM-space )usually implies the metrization of its (ε,λ)-topological structure. Therefore, if a PM-space is metrizable, it only implies that its topological properties do not have an essential distinction with metric space. However, PM-spaces also have abundant and unique probabilistic metric properties.<正> The metrization of a probabilistic metric space (for short, PM-space )usually implies the metrization of its (ε,λ)-topological structure. Therefore, if a PM-space is metrizable, it only implies that its topological properties do not have an essential distinction with metric space. However, PM-spaces also have abundant and unique probabilistic metric properties.
关 键 词:(generalized) MENGER SPACE SPACE generated by family of pseudo-metrics metric SPACE isometrically isomorphism.
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