activity
20152026
most citedAsymptotically distribution-free goodness-of-fit testing for tail copulas

12 citations · 32 across the 31 of their papers we have counts for

collaborators

37 papers

math.ST2026

Graphon Hawkes Processes: Sparse Estimation and Network Recovery

Justin R. Baars, Roger J. A. Laeven, Michel R. H. Mandjes

Learning interaction structures from spatiotemporal event data is a key statistical problem in fields such as neuroscience, epidemiology, and seismology. We study this problem for…

q-fin.MF2026

Financial Resilience Evaluation: From Conditional Expectations to Dynamic Convex Risk Measures

Matteo Ferrari, Roger J. A. Laeven, Emanuela Rosazza Gianin +1

Financial resilience concerns the rate at which a position recovers, or further deteriorates, in response to adverse conditions. As a first step, Laeven, Ferrari, Rosazza Gianin, a…

math.ST2026

Goodness-of-Fit Testing for Point Processes in Large Populations

Sami Umut Can, Estate V. Khmaladze, Roger J. A. Laeven

Suppose we have an observed path from a point process counting event occurrences in a large population. Based on the observed path, we would like to test the null hypothesis that t…

q-fin.RM2025

Generalized Orlicz premia

Mücahit Aygün, Fabio Bellini, Roger J. A. Laeven

We introduce a generalized class of Orlicz premia based on possibly nonconvex loss functions, extending the classical framework of Haezendonck and Goovaerts (1982). Without the usu…

math.PR2025

Markovian multivariate Hawkes population processes: Efficient evaluation of moments

R. S. Karim, R. J. A. Laeven, M +1

We provide probabilistic and computational results on Markovian multivariate Hawkes processes and induced population processes. By applying the Markov property, we characterize in…

q-fin.MF2025

Measuring Financial Resilience Using Backward Stochastic Differential Equations

Roger J. A. Laeven, Matteo Ferrari, Emanuela Rosazza Gianin +1

We introduce the resilience rate as a measure of financial resilience. It captures the expected rate at which a dynamic risk measure recovers, i.e., bounces back, when the risk-acc…

math.PR2025

Sample Path Large Deviations for Multivariate Heavy-Tailed Hawkes Processes and Related Lévy Processes

Jose Blanchet, Roger J. A. Laeven, Xingyu Wang +1

In this paper, we develop sample path large deviations for multivariate Hawkes processes with heavy-tailed mutual excitation rates. Our results address a broad class of rare events…

math.PR2025

Tail Asymptotics of Cluster Sizes in Multivariate Heavy-Tailed Hawkes Processes

Jose Blanchet, Roger J. A. Laeven, Xingyu Wang +1

We examine a distributional fixed-point equation related to a multi-type branching process that is key in the cluster sizes analysis of multivariate heavy-tailed Hawkes processes.…

math.ST2025

Asymptotically distribution-free goodness-of-fit testing for point processes

Justin Baars, Justin R. Baars, Sami Umut Can +1

Consider an observed path from a multivariate temporal point process with law on the time interval . To test the null hypothesis that belongs to…

math.OC2025

Robust Optimization of Rank-Dependent Models with Uncertain Probabilities

Guanyu Jin, Roger J. A. Laeven, Dick den Hertog

This paper studies distributionally robust optimization for a rich class of risk measures with ambiguity sets defined by -divergences. The risk measures are allowed to be non-li…

q-fin.RM2025

Higher-Order Ambiguity Attitudes

Mücahit Aygün, Roger J. A. Laeven, Mitja Stadje

We introduce a model-free preference under ambiguity, as a primitive trait of behavior, which we apply once as well as repeatedly. Its single and double application yield simple, e…

math.OC2024

Constructing Uncertainty Sets for Robust Risk Measures: A Composition of -Divergences Approach to Combat Tail Uncertainty

Guanyu Jin, Roger J. A. Laeven, Dick den Hertog +1

Risk measures, which typically evaluate the impact of extreme losses, are highly sensitive to misspecification in the tails. This paper studies a robust optimization approach to co…

math.PR2024

Spatiotemporal Hawkes processes with a graphon-induced connectivity structure

Justin Baars, Roger J. A. Laeven, Michel Mandjes

We introduce a spatiotemporal self-exciting point process , boundedly finite both over time and space , with excitation structure determined by a…

math.PR2024

Geometric BSDEs

Roger J. A. Laeven, Emanuela Rosazza Gianin, Marco Zullino

We introduce Geometric Backward Stochastic Differential Equations (GBSDEs) and two-driver BSDEs, which arise naturally in the geometric dynamics of dynamic return risk measures and…

q-fin.RM2024

On Geometrically Convex Risk Measures

Mücahit Aygün, Fabio Bellini, Roger J. A. Laeven

Geometrically convex functions constitute an interesting class of functions obtained by replacing the arithmetic mean with the geometric mean in the definition of convexity. As rec…

math.OC2023

A Rank-Dependent Theory for Decision under Risk and Ambiguity

Roger J. A. Laeven, Mitja Stadje

This paper axiomatizes, in a two-stage setup, a new theory for decision under risk and ambiguity. The axiomatized preference relation on the space of random v…

math.PR2023

Optimal Stopping with Randomly Arriving Stopping Opportunities

Josha A. Dekker, Roger J. A. Laeven, John G. M. Schoenmakers +1

We develop simulation-based methods to solve general optimal stopping problems with opportunities to stop that arrive randomly. Such problems occur naturally in a wide variety of a…

q-fin.RM2023

Law-Invariant Return and Star-Shaped Risk Measures

Roger J. A. Laeven, Emanuela Rosazza Gianin, Marco Zullino

This paper presents novel characterization results for classes of law-invariant star-shaped functionals. We begin by establishing characterizations for positively homogeneous and s…

q-fin.RM2023★ 3 cited

Dynamic Return and Star-Shaped Risk Measures via BSDEs

Roger J. A. Laeven, Emanuela Rosazza Gianin, Marco Zullino

This paper establishes characterization results for dynamic return and star-shaped risk measures induced via backward stochastic differential equations (BSDEs). We first characteri…

math.PR2023

Delayed Hawkes birth-death processes

Justin Baars, Roger J. A. Laeven, Michel Mandjes

We introduce, and formally establish, a variant of the Hawkes-fed birth-death process -- the delayed Hawkes birth-death process -- in which the conditional intensity does not incre…

q-fin.RM2023

Elicitability of Return Risk Measures

Mücahit Aygün, Fabio Bellini, Roger J. A. Laeven

Informally, a risk measure is said to be elicitable if there exists a suitable scoring function such that minimizing its expected value recovers the risk measure. In this paper, we…

math.PR2022★ 1 cited

Compound Multivariate Hawkes Processes: Large Deviations and Rare Event Simulation

Raviar S. Karim, Roger J. A. Laeven, Michel R. H. Mandjes

In this paper, we establish a large deviations principle for a multivariate compound process induced by a multivariate Hawkes process with random marks. Our proof hinges on showing…

econ.EM2022★ 1 cited

Estimating Option Pricing Models Using a Characteristic Function-Based Linear State Space Representation

H. Peter Boswijk, Roger J. A. Laeven, Evgenii Vladimirov

We develop a novel filtering and estimation procedure for parametric option pricing models driven by general affine jump-diffusions. Our procedure is based on the comparison betwee…

q-fin.RM2022

Quasi-Logconvex Measures of Risk

Roger J. A. Laeven, Emanuela Rosazza Gianin

This paper introduces and fully characterizes the novel class of quasi-logconvex measures of risk, to stand on equal footing with the rich class of quasi-convex measures of risk. Q…