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 Electronic Communications in Probability > Vol. 2 (1997) > Paper 6 open journal systems 


Superprocess Approximation For a Spatially Homogeneous Branching Walk

Ingemar Kaj, Uppsala University
Serik Sagitov, Chalmers University of Technology


Abstract
We present an alternative particle picture for super-stable motion. It is based on a non-local branching mechanism in discrete time and only trivial space motion.


Full text: PDF

Pages: 59-70

Published on: November 22, 1997
Bibliography
  1. Dawson, D. A. (1993), Measure-valued Markov processes. Ecole d`Eté de Probabilités de Saint Flour XXI-1991 (ed. P.L. Hennequin) Lecture Notes in Math., vol 1541, 1-260. Math. Review 94m:60101
  2. Gikhman, I. I. and Skorokhod, A. V. (1969), Introduction to the theory of random processes W. B. Saunders Company, Philadelphia. Math. Review 40:923
  3. Kaj, I. and Sagitov, S. (1998), Limit processes for age-dependent branching particle systems J. Theor. Probability 11 (1998) 225-257. Math. Review number not available.
  4. Matthes, K, Kerstan, J, and Mecke, J. (1978), Infinitely divisible point processes Wiley, Chichester. Math. Review 58:24538
  5. Sagitov, S. (1994), Measure-branching renewal processes Stoch. Proc. Appl. 52 293-308. Math. Review 95i:60077
















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Electronic Communications in Probability. ISSN: 1083-589X