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Erhard Seiler

Erhard Seiler

D-Index & Metrics

Mathematics

D-Index
34
Citations
4451
World Ranking
2927
National Ranking
178

Overview

Erhard Seiler is a researcher affiliated with the Max Planck Society in Germany. Their work primarily spans the fields of Physics and Astronomy as well as Mathematics, with a strong emphasis on theoretical and computational physics.

The scientist's research areas include:

  • Theoretical and Computational Physics
  • Markov Chains and Monte Carlo Methods
  • Quantum many-body systems
  • Quantum Chromodynamics and Particle Interactions
  • Stochastic processes and statistical mechanics
  • Gaussian Processes and Bayesian Inference
  • Cold Atom Physics and Bose-Einstein Condensates

Seiler has published extensively, with notable papers including:

  • "Controlling complex Langevin simulations of lattice models by boundary term analysis," 2020, Physical review. D/Physical review. D.
  • "Complex Langevin: Boundary terms at poles," 2020, Physical review. D/Physical review. D.
  • "Complex Langevin: Correctness criteria, boundary terms, and spectrum," 2024, Physical review. D/Physical review. D.
  • "Complex Langevin boundary terms in lattice models," 2022, Proceedings of The 38th International Symposium on Lattice Field Theory - PoS(LATTICE2021)
  • "Dataset for 'The Role of Integration Cycles in Complex Langevin Simulations,'" 2025, arXiv (Cornell University)

Seiler frequently publishes in prominent venues such as:

  • arXiv (Cornell University)
  • Physical review. D/Physical review. D.
  • Proceedings of The 38th International Symposium on Lattice Field Theory - PoS(LATTICE2021)
  • Entropy
  • Journal of Physics A Mathematical and Theoretical

The scientist has collaborated with several researchers throughout their career. Frequent co-authors include:

  • Dénes Sexty
  • Michael Mandl
  • Michael W. Hansen
  • Ion-Olimpiu Stamatescu
  • Manuel Scherzer

Best Publications

  • Gauge Theories as a Problem of Constructive Quantum Field Theory and Statistical Mechanics

    Erhard Seiler

  • Complex Langevin method: When can it be trusted?

    Gert Aarts;Erhard Seiler;Ion-Olimpiu Stamatescu

  • Complex Langevin: etiology and diagnostics of its main problem

    Gert Aarts;Frank A. James;Erhard Seiler;Ion-Olimpiu Stamatescu

  • On the construction of quantized gauge fields. I. General results

    David Brydges;Jürg Fröhlich;Erhard Seiler

  • The Massive Thirring-Schwinger Model (QED in Two-Dimensions): Convergence of Perturbation Theory and Particle Structure

    Jurg Frohlich;Erhard Seiler

  • Controlling complex Langevin dynamics at finite density

    Gert Aarts;Lorenzo Bongiovanni;Erhard Seiler;Dénes Sexty

  • Adaptive stepsize and instabilities in complex Langevin dynamics

    Gert Aarts;Frank A. James;Erhard Seiler;Ion-Olimpiu Stamatescu

  • Schwinger functions for the Yukawa model in two dimensions with space-time cutoff

    Erhard Seiler;Erhard Seiler

  • Lattice Yang-Mills theory at nonzero temperature and the confinement problem

    Christian Borgs;Erhard Seiler

  • Bounds in the Yukawa2 Quantum Field Theory: Upper Bound on the Pressure, Hamiltonian Bound and Linear Lower Bound*

    Erhard Seiler;Barry Simon

  • Monte Carlo simulation of non-compact QCD with stochastic gauge fixing

    E. Seiler;I.O. Stamatescu;D. Zwanziger

  • Simulating QCD at nonzero baryon density to all orders in the hopping parameter expansion

    Gert Aarts;Erhard Seiler;Dénes Sexty;Ion-Olimpiu Stamatescu

  • Some remarks on Lefschetz thimbles and complex Langevin dynamics

    Gert Aarts;Lorenzo Bongiovanni;Erhard Seiler;Dénes Sexty

  • Nelson's symmetry and all that in the Yukawa2 and (φ4)3 field theories☆

    E. Seiler;B. Simon

  • Complex Langevin dynamics and zeroes of the fermion determinant

    Gert Aarts;Erhard Seiler;Dénes Sexty;Ion-Olimpiu Stamatescu;Ion-Olimpiu Stamatescu

  • On virtual representations of symmetric spaces and their analytic continuation

    Jürg Fröhlich;Konrad Osterwalder;Erhard Seiler

  • Stability of complex Langevin dynamics in effective models

    Gert Aarts;Frank A. James;Jan M. Pawlowski;Erhard Seiler

  • Quark deconfinement at high temperature: A rigorous proof

    Christian Borgs;Erhard Seiler

  • Upper bound on the color-confining potential

    Erhard Seiler

  • Superinstantons and the reliability of perturbation theory in non-Abelian models.

    Adrian Patrascioiu;Erhard Seiler

  • Monte Carlo Study of Noncompact Lattice {QCD}

    A. Patrascioiu;E. Seiler;I.O. Stamatescu

  • On the construction of quantized gauge fields

    Jürg Fröhlich

Frequent Co-Authors

David C. Brydges
David C. Brydges University of British Columbia
Barry Simon
Barry Simon California Institute of Technology
Frithjof Karsch
Frithjof Karsch Bielefeld University
Christian Borgs
Christian Borgs University of California, Berkeley

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