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Displaying 1 –
20 of
1378
We design a particle interpretation of Feynman-Kac measures on path spaces
based on a backward Markovian representation combined with a traditional
mean field particle interpretation of the flow of their final time
marginals. In contrast to traditional genealogical tree based models, these
new particle algorithms can be used to compute normalized additive
functionals “on-the-fly” as well as their
limiting occupation measures with a given precision degree that does not
depend on the final time horizon.
We...
We obtain the asymptotics for the speed of a particular case of a particle system with branching and selection introduced by Bérard and Gouéré [Comm. Math. Phys.298 (2010) 323–342]. The proof is based on a connection with a supercritical Galton–Watson process censored at a certain level.
We introduce a robot-safety device system attended by two
different repairmen. The twin system is characterized by the natural feature
of cold standby and by an admissible “risky” state. In order to analyse the
random behaviour of the entire system (robot, safety device, repair facility)
we employ a stochastic process endowed with probability measures satisfying
general Hokstad-type differential equations. The solution procedure is
based on the theory of sectionally holomorphic functions, characterized...
Currently displaying 1 –
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1378