Suppose that X=(X t, t≥ 0) is either a superprocess or a branching Markov process on a
general space E, with non-local branching mechanism and probabilities P δ x, when issued …

We consider the classical Yaglom limit theorem for a branching Markov process X=(X t, t≥
0), with nonlocal branching mechanism in the setting that the mean semigroup is critical, that …

We consider a system of particles performing a one-dimensional dyadic branching Brownian
motion with space-dependent branching rate, negative drift− μ and killed upon reaching 0 …

We consider branching Brownian motion in which initially there is one particle at $ x $,
particles produce a random number of offspring with mean $ m+ 1$ at the time of branching …

We consider the classical Yaglom limit theorem for a branching Markov process $ X=(X_t,
t\ge 0) $, with non-local branching mechanism in the setting that the mean semigroup is …

This monograph highlights the connection between the theory of neutron transport and the
theory of non-local branching processes. By detailing this frequently overlooked …

We consider the setting of either a general non-local branching particle process or a general
non-local superprocess, in both cases, with and without immigration. Under the assumption …

In this paper we first establish a decomposition theorem for size-biased Poisson random
measures. As consequences of this decomposition theorem, we get a spine decomposition …

We consider a system of particles performing a one-dimensional dyadic branching Brownian
motion with space-dependent branching rate, negative drift $-\mu $ and killed upon …

We consider a critical superprocess {X; P μ} with general spatial motion and spatially
dependent stable branching mechanism with lowest stable index γ 0> 1. We first show that …