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From condition r P 1; 2 , the function g: t U 3 t 1 F t is bounded at in nity and its Laplace transform g* is de ned by g* p I



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for p > 0. From de nition (5.28), g t $ h=t r 1 as t 4 I with 0 < h < I. Therefore g is ultimately monotonic in the neighborhood of in nity. The following classical Tauberian theorem is then crucially needed in order to relate the behavior of function g at in nity to that of its Laplace transform near 0. Theorem 5.7.1 [9, p. 446]. Let function g: 0; I U 3 R be an ultimately monotonic function in the neighborhood of in nity. It satis es g t $ At s 1 as t 4 I for some constant A and some nonnegative s if and only if its Laplace transform veri es g* p $ AG s p s as p 5 0, where G denotes Euler's function. Applying the latter for s 2 r > 0 then enables us to assert that g* p $ h G 2 r p2 r 5:50





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as p 5 0. On the other hand, the de nition of g and standard properties of the Laplace transform entail 1 df * p ; g* p 2 1 f * p p p dp 5:51

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where f * is the Laplace transform of distribution F. Expression (5.51) together with asymptotics (5.50) consequently implies that f * veri es the differential equation df * f * p 1 p h G 2 r pr 1 E p ; dp p p where E p o pr 1 for small p. Using the integration factor 1=p, this equation solves to give f * p 1 kp h G 2 r r p E1 p ; r 1

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The rst conditional moments of ot , namely, ma t E ot jg0 0 ; mb t E ot jg0 1 ;

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