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From the 2 of 9 linked papers with an AI index.

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9 papers

physics.plasm-ph2026

Reconciling chemical models of X-ray Thomson Scattering with the Bethe -sum rule

Maximilian P. Böhme, Maximilian P. Böhme, Paul Hamann +10

The paper extends the Chihara decomposition used in X‑ray Thomson scattering diagnostics to include explicit bound‑bound transitions and an exact bound‑free treatment, ensuring com…

cond-mat.quant-gas2026

Ab initio path integral Monte Carlo study of the 2D uniform electron liquid at finite temperatures

Tobias Dornheim, Fotios Kalkavouras, Paul Hamann +3

The paper presents extensive ab initio path integral Monte Carlo simulations of the two‑dimensional uniform electron gas over a wide range of densities and temperatures, analyzing…

cond-mat.str-el2026

Dielectric formalism of the 2D uniform electron gas at finite temperatures

Fotios Kalkavouras, Tobias Dornheim, Paul Hamann +1

We present a comprehensive analysis of the two-dimensional uniform electron gas (2D-UEG or more commonly 2DEG) at finite temperature, spanning a broad range of densities / coupling…

physics.chem-ph2026

Reweighting Estimators for Density Response in Path Integral Monte Carlo: Applications to linear, nonlinear and cross-species density response

Pontus Svensson, Thomas Chuna, Jan Vorberger +5

We present density response estimators for Monte Carlo simulations that are based on a reweighting procedure, where the samples of an unperturbed system are used to estimate the pr…

cond-mat.quant-gas2026

Ab initio path-integral Monte Carlo results for the one-particle spectral function of the warm dense electron gas

Paul Hamann, Michael Bonitz, Jan Vorberger +1

We compute quasi-exact \emph{ab initio} path-integral Monte Carlo results for the Matsubara Green's function of the uniform electron gas (UEG) at finite temperature over a broad ra…

physics.comp-ph2025

The noiseless limit and improved-prior limit of the maximum entropy method and their implications for the analytic continuation problem

Thomas Chuna, Nicholas Barnfield, Paul Hamann +3

Quantum Monte Carlo (QMC) methods are uniquely capable of providing exact simulations of quantum many-body systems. Unfortunately, the applications of a QMC simulation are limited…