activity
20092019
most citedConstruction and Characterisation of Stationary and Mass-Stationary Random Measures on

1 citations · 2 across the 7 of their papers we have counts for

collaborators

7 papers

math.PR2019

Applications of the perturbation formula for Poisson processes to elementary and geometric probability

Guenter Last, Sergei Zuyev

The binomial, the negative binomial, the Poisson, the compound Poisson and the Erlang distribution do all admit integral representations with respect to its (continuous) parameter.…

math.PR2019★ 1 cited

Some remarks on associated random fields, random measures and point processes

Guenter Last, Ryszard Szekli, D. Yogeshwaran

In this paper, we first show that for a countable family of random elements taking values in a partially ordered Polish space (POP), association (both positive and negative) of all…

math.PR2014★ 1 cited

Construction and Characterisation of Stationary and Mass-Stationary Random Measures on

Guenter Last, Hermann Thorisson

Mass-stationarity means that the origin is at a typical location in the mass of a random measure. It is an intrinsic characterisation of Palm versions with respect to stationary ra…

math.PR2012

Moments and central limit theorems for some multivariate Poisson functionals

Guenter Last, Mathew D. Penrose, Matthias Schulte +1

This paper deals with Poisson processes on an arbitrary measurable space. Using a direct approach, we derive formulae for moments and cumulants of a vector of multiple Wiener-Itô i…

math.PR2010

Comparisons and asymptotics for empty space hazard functions of germ-grain models

Guenter Last, Ryszard Szekli

We study stochastic properties of the empty space for stationary germ-grain models in , in particular we deal with the inner radius of the empty space with respect to a gener…

math.PR2010

Martingale representation for Poisson processes with applications to minimal variance hedging

Guenter Last, Mathew D. Penrose

We consider a Poisson process on a measurable space $(\BY,\mathcal{Y})$ equipped with a partial ordering, assumed to be strict almost everwhwere with respect to the intensity m…