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Let be a -random walk and be a sequence of independent and identically distributed -valued random variables, independent of the random walk. Let be a measurable, symmetric function defined on with values in . We study the weak convergence of the sequence , with values in the set of right continuous real-valued functions with left limits, defined by
Statistical applications are presented, in particular we prove a strong law of large numbers for -statistics...
Let ( be a -random walk and
be a sequence of independent and
identically distributed -valued random variables,
independent of the random walk. Let be a measurable, symmetric
function defined on with values in . We study the
weak convergence of the sequence , with
values in the set of right continuous real-valued
functions
with left limits, defined by
Statistical applications are presented, in particular we prove a strong law of large numbers
for -statistics indexed by a one-dimensional...
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