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Let f be a Borel measurable function of the complex plane to itself.
Suppose that is a measurable function of -degree in and for any it satisfies and (3.5).
However, the quantity of interest is generally a measurable function of the Markov chain.
Suppose that then is a measurable function of ree in such that (2.17).
(Phi x,u)) is a measurable function of x for all (u geq0).
Hence, for (t in[0,T]), (J_{t}) is a measurable function of (X^{T}), which implies that (3.3) is a true statistic.
Similar(44)
The entries (a_{ij} y)) of the matrix A are measurable functions of y.
In this section, we assume that the coefficients (A^{alpha beta }) are measurable functions of (x in mathbb {R}^d).
Let L p ( R ) denote the class of measurable functions of ϕ on ℝ such that the integral ∫ R | ϕ ( x ) | p d t is finite.
Throughout this section, we consider the operator (mathcal {L}_0), i.e., the coefficients (A^{alpha beta }) are measurable functions of (x_1) only.
It is characterized by 〈 x − π t x, z 〉 = 0, for all z ∈ M ( Y ) ; the closed subspace of L 2 of all random vectors z which can be written as measurable functions of the elements of Y [3].
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