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圆周上的范德瓦尔登数
引用本文:耿辉,胡妍,黄益如.圆周上的范德瓦尔登数[J].上海大学学报(英文版),2004,8(3):292-294.
作者姓名:耿辉  胡妍  黄益如
作者单位:DepartmentofMathematics,CollegeofSciences,ShanghaiUniversity,Shanghai200436,P.R.China
基金项目:ProjectsupportedbytheNationalNaturalScienceFoundationofChina(GrantNo .10 1710 62 )andKeySubjectofShanghaiMunic palCommissionofEducation
摘    要:The big upper bound of typical van der Waerden number was investigated through calculating the van der Waerden number on a circle. And the van der Waerden number Wh (3,3) = 9, Wh (3,3,3)≥25 on a circle was calculated by computer.

关 键 词:范德瓦尔登数  分割  抽屉原理  周期
收稿时间:24 June 2003

van der Waerden number on a circle
Geng?Hui,Hu?Yan,Huang?Yi-ru.van der Waerden number on a circle[J].Journal of Shanghai University(English Edition),2004,8(3):292-294.
Authors:Geng Hui  Hu Yan  Huang Yi-ru
Institution:Department of Mathematics, College of Sciences, Shanghai University, Shanghai 200436, P. R. China
Abstract:The big upper bound of typical van der Waerden number was investigated through calculating the van der Waerden number on a circle. And the van der Waerden number W h (3,3)=9, W h (3,3,3)⩾25 on a circle was calculated by computer. Project supported by the National Natural Science Foundation of China(Grant No. 10171062) and Key Subject of Shanghai Municipal Commission of Education
Keywords:van der Waerden number on a circle  partition  drawer principle  
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