Abstract: | Let (Θ,A, P) be a probability space,X(t, θ) a random function continuous in probability fort ε [0, +∞) or (−∞, +∞)(θ ε Θ), andF(t) a positive function continuous fort ε [0, +∞) or (−∞, +∞). IfX(t, θ) andF(t) verify certain conditions, then there exists a sequence {Q n (t, θ)} of random polynomials such that we have almost surely: fort ε [0, +∞) or (−∞, +∞),
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