2023 - Research.com Mathematics in New Zealand Leader Award
The scientist’s investigation covers issues in Mathematical analysis, Semiconductor laser theory, Bifurcation, Statistical physics and Laser. He combines subjects such as Numerical continuation, Bifurcation theory and Center manifold with his study of Mathematical analysis. His Semiconductor laser theory research is multidisciplinary, relying on both Phase, Instability, Multistability and Bifurcation diagram.
He studies Bifurcation, namely Bifurcation analysis. As a part of the same scientific family, Bernd Krauskopf mostly works in the field of Statistical physics, focusing on Nonlinear system and, on occasion, Chaotic, Dissipative system and Mathematical model. The concepts of his Laser study are interwoven with issues in Perturbation and Semiconductor.
His scientific interests lie mostly in Laser, Bifurcation, Mathematical analysis, Control theory and Semiconductor laser theory. The study incorporates disciplines such as Phase and Semiconductor in addition to Laser. His specific area of interest is Bifurcation, where he studies Bifurcation diagram.
His Bifurcation diagram research includes themes of Bifurcation theory and Saddle-node bifurcation. His Mathematical analysis study combines topics from a wide range of disciplines, such as Vector field, Homoclinic orbit and Saddle. His studies deal with areas such as Chaotic, Statistical physics and Continuous wave as well as Semiconductor laser theory.
His main research concerns Laser, Bifurcation, Delay differential equation, Optics and Mathematical analysis. His Laser research integrates issues from Photonics, Pulse wave and Multistability. His Bifurcation research is multidisciplinary, incorporating perspectives in Feedback loop, Invariant and Classical mechanics.
He studied Classical mechanics and Nonlinear system that intersect with Superradiance. His Delay differential equation study incorporates themes from Numerical continuation and Torus. He has researched Mathematical analysis in several fields, including Bifurcation theory and Saddle.
The scientist’s investigation covers issues in Delay differential equation, Optics, Laser, Pulse and Periodic orbits. His work carried out in the field of Delay differential equation brings together such families of science as Statistical physics, Torus and Semiconductor laser theory. His Statistical physics research is multidisciplinary, incorporating elements of Structure, Chaotic and Coupling.
His biological study spans a wide range of topics, including Dynamic substructuring and Hybrid testing. His Bubble research incorporates elements of Invariant, Bifurcation, Classical mechanics and Forcing. The various areas that Bernd Krauskopf examines in his Nonlinear system study include Control theory and Simulation.
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Nonlinear Dynamics of Interacting Populations
Alexander D Bazykin;Alexander I Khibnik;Bernd Krauskopf.
Mixed-Mode Oscillations with Multiple Time Scales
Mathieu Desroches;John Guckenheimer;Bernd Krauskopf;Christian Kuehn.
Siam Review (2012)
The dynamical complexity of optically injected semiconductor lasers
S Wieczorek;B Krauskopf;B Krauskopf;TB Simpson;D Daan Lenstra;D Daan Lenstra.
Physics Reports (2005)
Numerical Continuation Methods for Dynamical Systems
Bernd Krauskopf;Hinke M. Osinga;Jorge Galán-Vioque.
A SURVEY OF METHODS FOR COMPUTING (UN)STABLE MANIFOLDS OF VECTOR FIELDS
Bernd Krauskopf;Hinke M. Osinga;Eusebius J. Doedel;Michael E. Henderson.
International Journal of Bifurcation and Chaos (2005)
Computing Invariant Manifolds via the Continuation of Orbit Segments
Bernd Krauskopf;Hinke M. Osinga.
Stability analysis of real‐time dynamic substructuring using delay differential equation models
MI Wallace;J Sieber;Simon A Neild;DJ Wagg.
Earthquake Engineering & Structural Dynamics (2005)
Bifurcations and multiple traffic jams in a car-following model with reaction-time delay
Gábor Orosz;Bernd Krauskopf;R.Eddie Wilson.
Physica D: Nonlinear Phenomena (2005)
Global bifurcation investigation of an optimal velocity traffic model with driver reaction time
Gábor Orosz;R. Eddie Wilson;Bernd Krauskopf.
Physical Review E (2004)
Numerical Continuation Methods for Dynamical Systems: Path following and boundary value problems
B Krauskopf;HM Osinga;J Galan-Vioque.
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