No data available.
Please log in to see this content.
You have no subscription access to this content.
No metrics data to plot.
The attempt to load metrics for this article has failed.
The attempt to plot a graph for these metrics has failed.
The full text of this article is not currently available.
Quantum and wave dynamical chaos in superconducting microwave billiards
4. H.-J. Stöckmann, Quantum Chaos: An Introduction ( Cambridge University Press, Cambridge, 2000).
6. A. Richter, in Emerging Applications of Number Theory, The IMA Volumes in Mathematics and its Applications, edited by D. A. Hejhal, J. Friedmann, M. C. Gutzwiller, and A. M. Odlyzko ( Springer, New York, 1999), Vol. 109, p. 479.
7. F. Haake, Quantum Signatures of Chaos ( Springer-Verlag, Heidelberg, 2001).
16. S. Keshavamurthy and P. Schlagheck, Dynamical Tunneling-Theory and Experiment ( CRC Press, 2011).
20. K. Alrutz-Ziemssen, D. Flasche, H. Gräf, V. Huck, K. Hummel, G. Kalisch, C. Lüttge, J. Pinkow, A. Richter, T. Rietdorf, P. Schardt, E. Spamer, A. Staschek, W. Voigt, H. Weise, and W. Ziegler, in Proceedings of the 1990 Linear Accelerator Conference, Albuquerque (1990), p. 626.
25. M. L. Mehta, Random Matrices ( Academic Press, London, 1990).
27. C. Mahaux and H. A. Weidenmüller, Shell Model Approach to Nuclear Reactions ( North Holland, Amsterdam, 1969).
50. M. C. Gutzwiller, Chaos in Classical and Quantum Mechanics ( Springer, 1990).
78. A. Singha, M. Gibertini, B. Karmakar, S. Yuan, M. Polini, G. Vignale, M. I. Katsnelson, A. Pinczuk, L. N. Pfeiffer, K. W. West, and V. Pellegrini, Science 332, 1176 (2011).
79. L. Nádvorník, M. Orlita, N. A. Goncharuk, L. Smrčka, V. Novák, V. Jurka, K. Hruška, Z. Výborný, Z. R. Wasilewski, M. Potemski, and K. Výborný, New J. Phys. 14, 053002 (2012).
99. B. Dietz, T. Klaus, M. Miski-Oglu, A. Richter, M. Wunderle, and C. Bouazza, “Spectral properties of Dirac billiards at the van Hove singularities” (unpublished).
Article metrics loading...
Experiments with superconducting
microwave cavities have been performed in our laboratory for more than two decades. The purpose of the present article is to recapitulate some of the highlights achieved. We briefly review (i) results obtained with flat, cylindrical microwave resonators, so-called microwave billiards, concerning the universal fluctuation properties of the eigenvalues of classically chaotic systems with no, a threefold and a broken symmetry; (ii) summarize our findings concerning the wave-dynamical chaos in three-dimensional microwave cavities; (iii) present a new approach for the understanding of the phenomenon of dynamical tunneling which was developed on the basis of experiments that were performed recently with unprecedented precision, and finally, (iv) give an insight into an ongoing project, where we investigate universal properties of (artificial) graphene with superconducting
microwave photonic crystals that are enclosed in a microwave resonator, i.e., so-called Dirac billiards.
Full text loading...
Most read this month