activity
20192026
most citedA note on the uniqueness result for the inverse Henderson problem

18 citations · 23 across the 6 of their papers we have counts for

collaborators

6 papers

math.PR2026

(Non-)Hyperuniformity of Second Order Statistics of Point Processes

Fabio Frommer, Martin Hanke

We investigate statistical properties of certain stationary point processes, namely determinantal processes with projection kernels and Gibbs point processes with superstable pair…

math-ph2026

An inversion formula for the 2-body interaction given the correlation functions

Fabio Frommer, Tobias Kuna, Dimitrios Tsagkarogiannis

Given a classical gas described by the truncated correlation functions of all orders, we prove convergence of an expansion of the pair interaction part of the (unknown) potential i…

math-ph2025

The Kirkwood closure point process: A solution of the Kirkwood-Salsburg equations for negative activities

Fabio Frommer

The Kirkwood superposition is a well-known tool in statistical physics to approximate the -point correlation functions for in terms of the density and the radial d…

math-ph2023

An inverse cluster expansion or the chemical potential

Fabio Frommer

Interacting particle systems in a finite-volume in equilibrium are often described by a grand-canonical ensemble induced by the corresponding Hamiltonian, i.e. a finite-volume Gibb…

math-ph2022★ 5 cited

A variational framework for the inverse Henderson problem of statistical mechanics

Fabio Frommer, Martin Hanke

The inverse Henderson problem refers to the determination of the pair potential which specifies the interactions in an ensemble of classical particles in continuous space, given th…

math-ph2019★ 18 cited

A note on the uniqueness result for the inverse Henderson problem

Fabio Frommer, Martin Hanke, Sabine Jansen

The inverse Henderson problem of statistical mechanics concerns classical particles in continuous space which interact according to a pair potential depending on the distance of th…