activity
20142026
most citedIterative Reconstruction of Memory Kernels

136 citations · 282 across the 15 of their papers we have counts for

collaborators

15 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-ph2025

The second fluctuation-dissipation theorem for the generalized Langevin equation

Martin Hanke

Necessary and sufficient conditions are presented for the existence of (second order) stationary solutions of the generalized Langevin equation under appropriate assumptions on the…

math.AP2024★ 1 cited

On the shape derivative of polygonal inclusions in the conductivity problem

Martin Hanke

We consider the conductivity problem for a homogeneous body with an inclusion of a different, but known, conductivity. Our interest concerns the associated shape derivative, i.e.,…

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…

cond-mat.soft2021★ 20 cited

Model reduction techniques for the computation of extended Markov parameterizations for generalized Langevin equations

Niklas Bockius, Jeanine Shea, Gerhard Jung +2

The generalized Langevin equation is a model for the motion of coarse-grained particles where dissipative forces are represented by a memory term. The numerical realization of such…

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…

physics.ao-ph2018

A model for warm clouds with implicit droplet activation, avoiding saturation adjustment

Nikolas Porz, Martin Hanke, Manuel Baumgartner +1

The representation of cloud processes in weather and climate models is crucial for their feedback on atmospheric flows. Since there is no general macroscopic theory of clouds, the…

cond-mat.soft2018★ 63 cited

Generalized Langevin dynamics: Construction and numerical integration of non-Markovian particle-based models

Gerhard Jung, Martin Hanke, Friederike Schmid

We propose a generalized Langevin dynamics (GLD) technique to construct non-Markovian particle-based coarse-grained models from fine-grained reference simulations and to efficientl…

math.NA2018

A generalized Newton iteration for computing the solution of the inverse Henderson problem

Fabrice Delbary, Martin Hanke, Dmitry Ivanizki

We develop a generalized Newton scheme IHNC for the construction of effective pair potentials for systems of interacting point-like particles.The construction is made in such a way…

math-ph2017★ 16 cited

Well-posedness of the Iterative Boltzmann Inversion

Martin Hanke

The iterative Boltzmann inversion is an iterative scheme to determine an effective pair potential for an ensemble of identical particles in thermal equilibrium from the correspondi…

cond-mat.soft2017★ 136 cited

Iterative Reconstruction of Memory Kernels

Gerhard Jung, Martin Hanke, Friederike Schmid

In recent years, it has become increasingly popular to construct coarse-grained models with non-Markovian dynamics to account for an incomplete separation of time scales. One chall…

cond-mat.soft2017★ 19 cited

Molecular dynamics simulations in hybrid particle-continuum schemes: Pitfalls and caveats

Stefanie Stalter, Leonid Yelash, Nehzat Emamy +4

Heterogeneous multiscale methods (HMM) combine molecular accuracy of particle-based simulations with the computational efficiency of continuum descriptions to model flow in soft ma…

math-ph2016★ 4 cited

Frechet differentiability of molecular distribution functions II. The Ursell function

Martin Hanke

For a grand canonical ensemble of classical point-like particles at equilibrium in continuous space we investigate the functional relationship between a stable and regular pair pot…

math-ph2016

Frechet differentiability of molecular distribution functions I. analysis

Martin Hanke

For a grand canonical ensemble of classical point-like particles at equilibrium in continuous space we investigate the functional relationship between a stable and regular pair pot…

math.AP2014

Polarization tensors of planar domains as functions of the admittivity contrast

Roland Griesmaier, Martin Hanke

(Electric) polarization tensors describe part of the leading order term of asymptotic voltage perturbations caused by low volume fraction inhomogeneities of the electrical properti…