| S B Ste(c)kin不等式的证明和几何意义 |
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| 引用本文： | 杨国增,王明建. S B Ste(c)kin不等式的证明和几何意义[J]. 华北水利水电学院学报, 2007, 28(5): 104-105 |
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| 作者姓名： | 杨国增 王明建 |
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| 作者单位： | 郑州师范高等专科学校数学系,河南,郑州,450044;郑州师范高等专科学校数学系,河南,郑州,450044 |
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| 摘 要： | 探讨了S B Ste(c)kin不等式与Becker-Stark不等式之间的关系,利用微分法、积分法和级数理论给出了S B Ste(c)kin不等式的几个新的证法,并阐述了S B Ste(c)kin不等式的几何意义.
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| 关 键 词： | Becker-Stark不等式 S B Ste(c)kin不等式 几何意义. |
| 文章编号： | 1002-5634（2007）05-0104-02 |
| 修稿时间： | 2007-06-30 |
Prove of S B Ste(c)kin Inequality and Its Geometric Significance |
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| YANG Guo-zeng,WANG Ming-jian. Prove of S B Ste(c)kin Inequality and Its Geometric Significance[J]. Journal of North China Institute of Water Conservancy and Hydroelectric Power, 2007, 28(5): 104-105 |
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| Authors: | YANG Guo-zeng WANG Ming-jian |
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| Abstract: | The relationship between Becker- Stark inequality and S B Steckin inequality is studied, and several new prove methods of S B Steckin inequality are given by calculus,integration method and progression theory . And its geometric significance is found. |
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| Keywords: | Becker- Stark inequality S B Steckin inequality geometric significance |
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