| 度量线性空间的凸性与可赋范性 |
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| 引用本文： | 常志文,吴立春. 度量线性空间的凸性与可赋范性[J]. 吉林化工学院学报, 1999, 0(3) |
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| 作者姓名： | 常志文 吴立春 |
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| 作者单位： | 吉林化工学院基础部!吉林省吉林市(常志文)，吉林市环保局!吉林省吉林市132011(吴立春) |
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| 摘 要： | 叙述了度量线性空间凸性与可赋范性的关系，得出了具有度量凸及准严格凸的度量可定义一范数，且得到了具有度量凸及球凸性的完备度量线性空间，其度量仍可定义一范数．
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| 关 键 词： | 度量凸 准严格凸 球凸 严格凸 |
The convexity and mormability of metric linear spances |
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| CHANG Zhi-wen ,WU Li-chun. The convexity and mormability of metric linear spances[J]. Journal of Jilin Institute of Chemical Technology, 1999, 0(3) |
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| Authors: | CHANG Zhi-wen WU Li-chun |
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| Affiliation: | CHANG Zhi-wen 1,WU Li-chun 2 |
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| Abstract: | Some properties of metric linear spances were discussed,and a real linear metric with pseudo strict convexity and metric convexity induces normable was presented. |
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| Keywords: | metric convex strict convex pseudo strict convex boll convex |
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