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- W39844059 abstract "2(b+1),if b≥0.It is proved that,for any b>-1,lime^2(b+1) e→0^∞∑n=1(log logn)^b/nlognP{Mn≥eσ√2nlog logn}=2/(b+1)√πГ(b+3/2)^∞∑k=0(-1)^k/(2k+1)^2b+2,where Г(·)is a Gamma function." @default.
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- W39844059 date "2003-01-01" @default.
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- W39844059 title "PRECISE RATE IN THE LAW OF ITERATED LOGARITHM FOR ρ-MIXING SEQUENCE" @default.
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