On the Oscillations of Multiplicative Functions Taking Values +/- 1
Ernie Croot
所有作者
Ernie Croot
文献摘要
For completely multiplicative functions f(n) taking values 1 and -1, under
certain conditions on f(n) we show that f(n) changes sign at least x exp(-7(log
log x)sqrt(log x)) times as n runs through the integers <= x.