J. Klinder
University of Hamburg
11 Papers
35 Citations
J. Klinder is an academic researcher from University of Hamburg. The author has contributed to research in topics: Optical cavity & Standing wave. The author has an hindex of 9, co-authored 11 publications.
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Papers
Dynamical phase transition in the open Dicke model
TL;DR: In well-controlled sweeps across the Hepp–Lieb–Dicke phase transition, hysteretic dynamics showing power-law scaling with respect to the transition time suggests an interpretation in terms of a Kibble–Zurek mechanism, and indicates the possibility of universal behavior in the presence of dissipation.
372
Observation of a Superradiant Mott Insulator in the Dicke-Hubbard Model
J. Klinder,Hans Keßler,M. Reza Bakhtiari,Michael Thorwart,Andreas Hemmerich,Andreas Hemmerich +5 more
TL;DR: In this paper, an optical lattice inside of a high-finesse optical cavity is merged such that an extended Hubbard model with cavity-mediated infinite range interactions arises, and two superradiant phases are found, one of them coherent and hence superfluid and one incoherent Mott insulating.
251
Non-destructive monitoring of Bloch oscillations in an optical cavity
TL;DR: In this paper, the use of an optical cavity operating in the regime of strong cooperative coupling allows one to directly monitor Bloch oscillations of a cloud of cold atoms in the light leaking out of the cavity.
17
Optomechanical atom-cavity interaction in the sub-recoil regime
TL;DR: In this paper, the authors studied the optomechanical interaction of a Bose-Einstein condensate with a single longitudinal mode of an ultra-high finesse standing wave optical resonator.
15
Mott transition in a cavity-boson system: A quantitative comparison between theory and experiment
Rui Lin,Christoph Georges,J. Klinder,Paolo Molignini,Miriam Büttner,Axel U. J. Lode,Ramasubramanian Chitra,Andreas Hemmerich,Hans Keßler +8 more
- 17 Aug 2021
TL;DR: In this article, the authors quantitatively compare the steady-state phase boundaries of this transition measured in experiments and simulated using the Multiconfigurational Time-Dependent Hartree Method for Indistinguishable Particles.