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Abstract.
n this paper some conditions are given to ensure that for a jump homogeneous
Markov process $\{X(t),t\ge 0\}$ the law of the integral functional
of the process: $T^{-1/2}\int_0^T\varphi(X(t))dt$, converges to the normal law
$N(0,\sigma^2)$ as $T\to\infty$, where $\varphi$ is a mapping from the state space
$E$ into $\mathbb{R}$.
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