关于一个较为精密的Hilbert型不等式的推广
O178; 通过引入两个参量λ,α和两对共轭指数(p,g),(r,s),建立了一个推广的、具有最佳常数因子的较为精密的Hilbert型不等式.作为应用,建立它的一个等价式.
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| Published in | 浙江大学学报（理学版） Vol. 35; no. 2; pp. 121 - 137 |
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| Main Authors | , |
| Format | Journal Article |
| Language | Chinese |
| Published |
广东教育学院数学系,广东,广州,510303
2008
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| Subjects | |
| Online Access | Get full text |
| ISSN | 1008-9497 |
| DOI | 10.3785/j.issn.1008-9497.2008.02.001 |
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| Abstract | O178; 通过引入两个参量λ,α和两对共轭指数(p,g),(r,s),建立了一个推广的、具有最佳常数因子的较为精密的Hilbert型不等式.作为应用,建立它的一个等价式. |
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| AbstractList | O178; 通过引入两个参量λ,α和两对共轭指数(p,g),(r,s),建立了一个推广的、具有最佳常数因子的较为精密的Hilbert型不等式.作为应用,建立它的一个等价式. |
| Author | 钟建华 杨必成 |
| AuthorAffiliation | 广东教育学院数学系,广东,广州,510303 |
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| Author_FL | YANG Bi-cheng ZHONG Jian-hua |
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| Copyright | Copyright © Wanfang Data Co. Ltd. All Rights Reserved. |
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| DocumentTitle_FL | On an extension of a more accurate Hilbert-type inequality |
| EndPage | 137 |
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| Keywords | 共轭指数 Hilbert型不等式 权系数 参数 Eluer-Maclaurin求和公式 |
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| Snippet | O178; 通过引入两个参量λ,α和两对共轭指数(p,g),(r,s),建立了一个推广的、具有最佳常数因子的较为精密的Hilbert型不等式.作为应用,建立它的一个等价式. |
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| Title | 关于一个较为精密的Hilbert型不等式的推广 |
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