Abstract: | We study the convergence of distributions of integral functionals of random processes of the formU
n
(t)=b
n
(Z
n
(t)-a
n
G(t)),t⃛T, where {X=X(t), t⃛T} is a random process,X
n
,n≥1, are independent copies ofX, andZ
n
(t)=max1≤k≤n
X
k
(t).
Ukrainian State Academy of Light Industry, Kiev. Translated from Ukrainskii Matematicheskii Zhurnal, Vol. 51, No. 9, pp. 1201–1209,
September, 1999. |