World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
32
Citations
4310
World Ranking
3194
National Ranking
194

Overview

Bernold Fiedler is affiliated with Freie Universität Berlin in Germany. Their research primarily focuses on fields within Computer Science, with significant contributions in subfields such as Computer Networks and Communications, Control and Systems Engineering, Statistical and Nonlinear Physics, Geometry and Topology, and Computational Theory and Mathematics.

The scientist's work covers various advanced topics including Nonlinear Dynamics and Pattern Formation, Stability and Controllability of Differential Equations, Quantum chaos and dynamical systems, Advanced Differential Equations and Dynamical Systems, Advanced Mathematical Modeling in Engineering, advanced mathematical theories, and Mathematical and Theoretical Epidemiology and Ecology Models.

Recent publications by Bernold Fiedler include:

  • Design of Sturm global attractors 1: Meanders with three noses, and reversibility, 2023, Chaos An Interdisciplinary Journal of Nonlinear Science
  • Design of Sturm global attractors 2: Time-reversible Chafee-Infante lattices of 3-nose meanders, 2024, São Paulo Journal of Mathematical Sciences
  • Real eternal PDE solutions are not complex entire: a quadratic parabolic example, 2025, Journal of Elliptic and Parabolic Equations

Frequent co-authors associated with Bernold Fiedler's research include Carlos Rocha, Hannes Stuke, Felix P. Kemeth, Sindre W. Haugland, and Katharina Krischer.

Key venues where this scientist's work is frequently published include:

  • arXiv (Cornell University)
  • Journal of Dynamics and Differential Equations
  • Chaos An Interdisciplinary Journal of Nonlinear Science
  • São Paulo Journal of Mathematical Sciences
  • Journal of Elliptic and Parabolic Equations

Best Publications

  • Refuting the odd-number limitation of time-delayed feedback control.

    Bernold Fiedler;Valentin Flunkert;Marc Georgi;Philipp Hövel

  • Homoclinic bifurcation at resonant eigenvalues

    Shui Nee Chow;Bo Deng;Bernold Fiedler

  • Dynamics and control at feedback vertex sets. II: a faithful monitor to determine the diversity of molecular activities in regulatory networks.

    Atsushi Mochizuki;Bernold Fiedler;Gen Kurosawa;Daisuke Saito

  • Homoclinic period blow-up in reversible and conservative systems

    André Vanderbauwhede;Bernold Fiedler

  • Global Bifurcation of Periodic Solutions with Symmetry

    Bernold Fiedler

  • Dynamics and Control at Feedback Vertex Sets. I: Informative and Determining Nodes in Regulatory Networks

    Bernold Fiedler;Atsushi Mochizuki;Gen Kurosawa;Daisuke Saito

  • Heteroclinic Orbits of Semilinear Parabolic Equations

    Bernold Fiedler;Carlos Rocha

  • Connecting orbits in scalar reaction diffusion equations II. The complete solution

    P Brunovský;B Fiedler

  • Spatio-Temporal Dynamics of Reaction-Diffusion Patterns

    Bernold Fiedler;Arnd Scheel

  • A Poincaré-Bendixson theorem for scalar reaction diffusion equations

    Bernold Fiedler;Bernold Fiedler;John Mallet-Paret;John Mallet-Paret

  • Efficient numerical path following beyond critical points

    P. Deuflhard;B. Fiedler;P. Kunkel

  • Connecting orbits in scalar reaction diffusion equations

    P. Brunovský;B. Fiedler

  • The dynamics of rotating waves in scalar reaction diffusion equations

    S. B. Angenent;B. Fiedler

  • Beyond the odd number limitation: A bifurcation analysis of time-delayed feedback control

    W. Just;B. Fiedler;M. Georgi;V. Flunkert

  • Ergodic Theory, Analysis, and Efficient Simulation of Dynamical Systems

    Bernold Fiedler

  • Orbit equivalence of global attractors of semilinear parabolic differential equations

    Bernold Fiedler;Carlos Rocha

  • Generic Hopf Bifurcation from Lines of Equilibria without Parameters: I. Theory☆

    Bernold Fiedler;Stefan Liebscher;James C. Alexander

  • Numbers of zeros on invariant manifolds in reaction-diffusion equations

    P Brunovský;B Fiedler

  • Complicated dynamics of scalar reaction diffusion equations with a nonlocal term

    Bernold Fiedler;Peter Poláčik

  • Homoclinic Connections in Strongly Self-Excited Nonlinear Oscillators: The Melnikov Function and the Elliptic Lindstedt–Poincaré Method

    Mohamed Belhaq;Bernold Fiedler;Faouzi Lakrad

  • Time delay control of symmetry-breaking primary and secondary oscillation death

    A. Zakharova;I. Schneider;Y. N. Kyrychko;K. B. Blyuss

Frequent Co-Authors

Eckehard Schöll
Eckehard Schöll Technical University of Berlin
Philipp Hövel
Philipp Hövel Saarland University
John Mallet-Paret
John Mallet-Paret Brown University
Richard H. Rand
Richard H. Rand Cornell University
Arnd Scheel
Arnd Scheel University of Minnesota
Dmitry Turaev
Dmitry Turaev Imperial College London
Björn Sandstede
Björn Sandstede Brown University
Konstantin Mischaikow
Konstantin Mischaikow Rutgers, The State University of New Jersey
Peter Deuflhard
Peter Deuflhard Zuse Institute Berlin
Jong-Shenq Guo
Jong-Shenq Guo Tamkang University

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