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Throughout this and the following sections, all stochastic processes are de ned on a complete stochastic basis ( , F, F, P , T) with ( , F, P ) a complete probability space, and F an increasing sequence of sub- -algebras on the positive time line T = R+ , ie F {J , (Ft , t T), F}, J containing all P -null sets of F and J Fs Ft F for every s < t Let us denote E = Rn M, with M a discrete set Let E be the Borel -algebra of E We consider a time-homogeneous strong Markov process which is also a generalized stochastic hybrid process {xt , t } [32, 12, 14, 35], with {xt } assuming values in Rn and { t } assuming values in M The rst component of {xt } equals t and the other components of {xt } form an Rn 1 -valued c` dl` g process a a a a {st } The M-valued process { t } is a c` dl` g switching process Incorporating t as a state component allows any time-inhomogeneous strong Markov process {st , t } to be represented as a time-homogeneous strong Markov process {t, st , t } [19] The problem considered is to estimate the probability that {st } hits a given small closed subset D Rn 1 within a given time period [0, T ), ie P ( t [0, T ); st D) Following Del Moral and co-workers [16, 17, 20, 21], this probability can be characterized in the form of a multiplicative function the terms of which are de ned through an arbitrarily assumed nested sequence of closed (time-invariant) subsets D = Dm Dm 1 D1 , with the constraint that P (s0 D1 ) = 0 and each component of {xt }, which may hit any Dk , is a pathwise continuous process In order to derive a multiplicative functional characterization of the hitting probability, we set 0 = 0 and de ne k , k = 1, , m, as the rst moment that {st } hits subset k, that is, k = inf{t > 0; st Dk }, which implies P ( t [0, T ); st Dm ) = P ( m < T ) (91). java ean 13 reader Java Barcode Reader Tutorial to scan, read linear, 2d barcodes in ...
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