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We derive necessary and sufficient conditions for a sum of i.i.d. random variables – where , but – to satisfy a moderate deviations principle. Moreover we show that this equivalence is a typical moderate deviations phenomenon. It is not true in a large deviations regime.
Functionals of spatial point process often satisfy a weak spatial dependence
condition known as . In this paper we prove process level
moderate deviation principles (MDP) for such functionals, which is
a level-3 result for empirical point fields as well as a level-2 result
for empirical point measures. The level-3 rate function coincides with
the so-called specific information. We show that the general result
can be applied to prove MDPs for various particular functionals,
including random sequential...
We derive necessary and sufficient conditions for a sum of i.i.d.
random variables –
where ,
but – to satisfy a moderate deviations
principle. Moreover we show that this equivalence is a typical moderate
deviations phenomenon. It is not true in a large deviations regime.
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