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Displaying 101 –
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309
For a superprocess under a stochastic flow in one dimension, we prove that it has a density with respect to the Lebesgue measure. A stochastic partial differential equation is derived for the density. The regularity of the solution is then proved by using Krylov’s Lp-theory for linear SPDE.
A Superadditive Bisexual Galton-Watson Branching Process
is considered and the total number of mating units, females and males,
until the n-th generation, are studied. In particular some results about
the stochastic monotony, probability generating functions and moments are
obtained. Finally, the limit behaviour of those variables suitably normed is
investigated.
Currently displaying 101 –
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309