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Jordan不等式的新型拓广及应用
引用本文:何灯,沈志军.Jordan不等式的新型拓广及应用[J].广东教育学院学报,2011(5):23-30.
作者姓名:何灯  沈志军
作者单位:[1]福清港头中学,福建福清350317 [2]咸阳宝石钢管钢绳有限公司,陕西咸阳712000
摘    要:借助于多项式判别系统和maple数学软件,建立了Jordan不等式新的拓广形式,由此得到关于Seiffert平均的较强上下界,并推广了Kober不等式及杨乐不等式.

关 键 词:Jordan不等式  Kober不等式  Selfferr平均  杨乐不等式  多项式判别系统

The New Type Expansion and Application for Jordan Inequality
HE Deng,SHEN Zhi-jun.The New Type Expansion and Application for Jordan Inequality[J].Journal of Guangdong Education Institute,2011(5):23-30.
Authors:HE Deng  SHEN Zhi-jun
Institution:1. Gangtou Middle School, Fuqing,Fujian, 350317, P. R. China; 2. Xianyang BOMCO Steel Tube & Wire Rope Co. , Ltd. Xianyang, Shanxi, 712000, P. R. China)
Abstract:By virtue of the decision system for polynomial and mathematical soft Maple, a new Jordantype inequality is established, and formed to obtain sharpening upper and lower bounds about Seiffert Mean and the extension for Kober inequality and Yangle inequality.
Keywords:Jordan inequality  Kober inequality  Seiffert mean  Yangle inequality  decision system for polynomial
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