T
Tim Schoof
Researcher at University of Kiel
Publications - 20
Citations - 1042
Tim Schoof is an academic researcher from University of Kiel. The author has contributed to research in topics: Path integral Monte Carlo & Quantum Monte Carlo. The author has an hindex of 14, co-authored 20 publications receiving 869 citations.
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Journal ArticleDOI
Ab Initio Thermodynamic Results for the Degenerate Electron Gas at Finite Temperature.
TL;DR: In this paper, first-principles restricted path integral Monte Carlo results for the uniform electron gas at finite temperature were obtained for low to moderate densities with r = r[over ¯]/a[B] ≥ 4.
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Configuration Path Integral Monte Carlo
TL;DR: In this article, a path integral Monte Carlo (PIMC) approach for correlated many-particle systems with arbitrary pair interaction in continuous space at low temperatures is presented, which is based on a representation of the N -particle density operator in a basis of (anti-)symmetrized Nparticle states (configurations of occupation numbers).
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Statically screened ion potential and Bohm potential in a quantum plasma
Zhandos Moldabekov,Zhandos Moldabekov,Tim Schoof,Patrick Ludwig,Michael Bonitz,Tlekkabul Ramazanov +5 more
TL;DR: In this paper, Michta et al. showed that the SE potential is qualitatively different from the full potential, whereas the SM potential and AM potential are significantly more accurate at any temperature and the AM potential at zero temperature.
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Ab initio quantum Monte Carlo simulation of the warm dense electron gas
Tobias Dornheim,Simon Groth,Fionn D. Malone,Tim Schoof,Travis Sjostrom,W. M. C. Foulkes,Michael Bonitz +6 more
TL;DR: In this paper, it was shown that exact simulations of a finite model system (30,100 electrons) are possible, which avoid any simplifying approximations such as fixed nodes.
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Permutation blocking path integral Monte Carlo approach to the uniform electron gas at finite temperature.
TL;DR: Dornheim et al. as mentioned in this paper used permutation blocking path integral Monte Carlo (PB-PIMC) to simulate the uniform electron gas (UEG) at finite temperature.