Probability and potentials

By P. Meyer. 1966

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Citations in the corpus

On many-server queues in heavy traffic (2010, unknown): “, Meyer [19].”
Superdiffusions and positive solutions of non-linear partial differential equations (2004, methodology): “In a series of publications by Dynkin and Kuznetsov [Dyn04b], [Dyn04c], [Dyn04d], [ Dyn ],[DK03], [DK], [Kuz], Mselati’s result was extended, by using a superdiusion instead of the snake, to the equation u = u with 1 < 2. This required an enhancement of the superdiusion theory which can be of intere”
Representations of the Infinite Symmetric Group (2016, methodology): “The category B About the notions used in this subsection see Parthasarathy [100] and Meyer [74].”
Absolute continuity for some one-dimensional processes (2008, methodology): “First, using (5.5), the Burkholder-Davies-Gundy inequality (see Dellacherie-Meyer [ 9 ]), the subadditivity of x 7! x/ 2, the H¨older inequality, (5.3) and that b, have at most linear growth, we obtain, for all t 2 [0,1],”
Uniform conditional stochastic order (1980, background): “…functions (assuming S is partially ordered), all non-decreasing concave functions (assuming S is also convex) or all concave functions, cf. Bawa (1975), Brumelle and Vickson (1975), Kamae, Krengel and O'Brien (1977), J. Meyer (1977), Chapter XI of P. A. Meyer (1966) and Strassen (1965).”
Convergence properties of pseudo-marginal Markov chain Monte Carlo algorithms (2012, background): “ additional condition in (19), the set Cis guaranteed to be small for the pseudo-marginal chain. We start by assuming uniform integrability in a form given by the de la Vall´ee–Poussin theorem (e.g., [25], page 19 T22). This allows us to quantify the strength of the sub-geometric drift in a convenie”
The minimum maximum of a continuous martingale with given initial and terminal laws (2002, background): “This condition is also sufficient; see, for example, [19], Theorem 2, or [11], Chapter XI.”