摘要
本文通过引入一个形如πsin(π/p)-1-Cn1-1/r(r=p,q;C为Euler常数)的权系数而使Hardy┐Hilbert不等式得到改进.其中1-C=0.
In this paper, Hardy Hilbert′s inequality is refined by introducing a proper weight coefficient of the form π sin (π/p)-1-Cn 1-1/r (r=p,q; C is the Euler constant), . where the constant 1-C=0.42278433 + is proved to be the best possible value.
出处
《数学进展》
CSCD
北大核心
1997年第2期159-164,共6页
Advances in Mathematics(China)