collaborators

10 papers

math.ST2026

Parameter inference for partially observed branching processes

Simone Baldassarri, Michel Mandjes, Jiesen Wang

In this paper, we study an age-dependent branching process. In the simplest setting, the population is divided into two age groups, namely juveniles and adults. Our objective is to…

math.ST2026

Analysis of a maximum-entropy based estimator for dynamic random graph models

Diego Garlaschelli, Michel Mandjes, Frank P. Pijpers +1

We study dynamic random graphs in which the set of nodes is fixed, but edges evolve over time according to an underlying stochastic mechanism. Using a maximum-entropy approach, we…

math.PR2026

Infection models on dense dynamic random graphs

Simone Baldassarri, Peter Braunsteins, Frank den Hollander +1

We consider Susceptible-Infected-Recovered (SIR) models on dense dynamic random graphs, in which the joint dynamics of vertices and edges are co-evolutionary, i.e., they influence…

math.PR2026

Lévy-driven queuing networks in multi-scale light and heavy traffic

Krzysztof Dȩbicki, Nikolai Kriukov, Michel Mandjes

We study a queueing network with a strictly upper-triangular routing matrix, where each column contains at most one non-negative entry, and the root node receives input from a spec…

math.PR2025

Functional Central Limit Theorem for the simultaneous subgraph count of dynamic Erdős-Rényi random graphs

Rajat Subhra Hazra, Nikolai Kriukov, Michel Mandjes

In this paper we consider a dynamic Erdős-Rényi random graph with independent identically distributed edge processes. Our aim is to describe the joint evolution of the entries of…

math.PR2025

Functional central limit theorem for subgraph counts in a dynamic random connection model

Rajat Subhra Hazra, Nikolai Kriukov, Michel Mandjes +1

We prove a functional central limit theorem for subgraph counts in a dynamic version of the random connection model. To establish tightness, we develop a dynamic extension of the c…