activity
20062023
most citedCluster expansion in the canonical ensemble

35 citations · 155 across the 19 of their papers we have counts for

collaborators

20 papers

math.PR2023

Solvable stationary non equilibrium states

Gioia Carinci, Chiara Franceschini, Davide Gabrielli +2

We consider the one dimensional boundary driven harmonic model and its continuous version, both introduced in \cite{FGK}. By combining duality and integrability the authors of \cit…

math-ph2023

Cluster expansions, trees, inversions and correlations

Dimitrios Tsagkarogiannis

We review some recent progress on applications of Cluster Expansions. We focus on a system of classical particles living in a continuous medium and interacting via a stable and tem…

math-ph2020★ 2 cited

Lagrange inversion and combinatorial species with uncountable color palette

Sabine Jansen, Tobias Kuna, Dimitrios Tsagkarogiannis

We prove a multivariate Lagrange-Good formula for functionals of uncountably many variables and investigate its relation with inversion formulas using trees. We clarify the cancell…

math-ph2019

Virial inversion and density functionals

Sabine Jansen, Tobias Kuna, Dimitrios Tsagkarogiannis

We prove a novel inversion theorem for functionals given as power series in infinite-dimensional spaces and apply it to the inversion of the density-activity relation for inhomogen…

math-ph2019★ 6 cited

Cluster expansions with renormalized activities and applications to colloids

Sabine Jansen, Dimitrios Tsagkarogiannis

We consider a binary system of small and large objects in the continuous space interacting via a non-negative potential. By integrating over the small objects, the effective intera…

cond-mat.soft2016★ 20 cited

Parameterization of Coarse-grained Molecular Interactions through Potential of Mean Force Calculations and Cluster Expansions Techniques

Anastasios Tsourtis, Vagelis Harmandaris, Dimitrios Tsagkarogiannis

We present a systematic coarse-graining (CG) strategy for many particle molecular systems based on cluster expansion techniques. We construct a hierarchy of coarse-grained Hamilton…