activity
20062020
most citedImplicit Extremes and Implicit Max-Stable Laws

4 citations · 12 across the 10 of their papers we have counts for

collaborators

13 papers

math.PR2020

Multivariate tempered stable random fields

Dustin Kremer, Hans-Peter Scheffler

Multivariate tempered stable random measures (ISRMs) are constructed and their corresponding space of integrable functions is characterized in terms of a quasi-norm utilizing the s…

math.PR2018

Multi operator-stable random measures and fields

Dustin Kremer, Hans-Peter Scheffler

In this paper we construct vector-valued multi operator-stable random measures that behave locally like operator-stable random measures. The space of integrable functions is charac…

math.PR2017

Operator-stable and operator-self-similar random fields

Dustin Kremer, Hans-Peter Scheffler

Two classes of multivariate random fields with operator-stable marginals are constructed. The random fields with values in $\mathbb{R}^m…

math.PR2017★ 1 cited

Multivariate stochastic integrals with respect to independently scattered random measures on δ-rings

Dustin Kremer, Hans-Peter Scheffler

In this paper we construct general vector-valued infinite-divisible independently scattered random measures with values in and their corresponding stochastic integra…

math.PR2017

Coupled Continuous Time Random Maxima

Katharina Hees, Hans-Peter Scheffler

Continuous Time Random Maxima (CTRM) are a generalization of classical extreme value theory: Instead of observing random events at regular intervals in time, the waiting times betw…

math.PR2016

On joint sum/max stability and sum/max domains of attraction

Katharina Hees, Hans-Peter Scheffler

Let (W_i, J_i) be a sequence of i.i.d. R_+ x R-valued random vectors. Considering the partial sum of the first component and the corresponding maximum of the second component, we a…