| 非可分空间上计数测度的Hun半群结构 |
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| 引用本文： | 宋少强,何远江. 非可分空间上计数测度的Hun半群结构[J]. 中山大学学报(自然科学版), 2000, 39(3): 116-118 |
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| 作者姓名： | 宋少强 何远江 |
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| 作者单位： | 中山大学数学系!广东广州510275 |
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| 摘 要： | 称局部紧完备度量空间上的Ｒａｄｏｎ测度为强Ｒａｄｏｎ测度，若每个有界集的测度都是有限的，证明了强Ｒａｄｏｎ７计数测度卷积半群是一个稳定的Ｈｕｎ半群。
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| 关 键 词： | Hun半群 强Radon计数测度 非可分空间 有界集 |
The Hun Semigroup Structure of Counting Measures on a Non-Separable Space |
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| SONG Shao qiang,HE Yuan jiangDepartmentofMathematics,ZhongshanUniversity,Guangzhou ,China. The Hun Semigroup Structure of Counting Measures on a Non-Separable Space[J]. Acta Scientiarum Naturalium Universitatis Sunyatseni, 2000, 39(3): 116-118 |
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| Authors: | SONG Shao qiang HE Yuan jiangDepartmentofMathematics ZhongshanUniversity Guangzhou China |
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| Affiliation: | SONG Shao qiang,HE Yuan jiangDepartmentofMathematics,ZhongshanUniversity,Guangzhou 510 2 75,China |
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| Abstract: | A Radon measure on a locally compact complete metric space is called a strong Radon measure if each bounded set has finite measure.It is proved that the convolution semigroup of strong Radon counting measures is a stable Hun semigroup. |
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| Keywords: | Hun semigroup strong Radon counting measure |
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