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During the last few years we have studied the chaotic behavior of special Euclidian geometries, so-called billiards, from the quantum or in more general sense "wave dynamical" point of view. Due to the equivalence between the stationary…

chao-dyn · Physics 2008-02-03 H. Rehfeld , H. Alt , C. Dembowski , H. -D. Graef , R. Hofferbert , A. Richter , H. Lengeler

We report on experimental studies that were performed with a microwave Dirac billiard (DB), that is, a flat resonator containing metallic cylinders arranged on a triangular grid, whose shape has a threefold rotational C3 symmetry. Its band…

Classical Physics · Physics 2023-05-30 Weihua Zhang , Xiaodong Zhang , Jiongning Che , M. Miski-Oglu , Barbara Dietz

We report on first experimental signatures for chaos-assisted tunneling in a two-dimensional annular billiard. Measurements of microwave spectra from a superconducting cavity with high frequency resolution are combined with electromagnetic…

chao-dyn · Physics 2009-02-12 C. Dembowski , H. -D. Graef , A. Heine , R. Hofferbert , H. Rehfeld , A. Richter

Based on very accurate measurements performed on a superconducting microwave resonator shaped like a desymmetrized three-dimensional (3D) Sinai billiard, we investigate for the first time spectral properties of the vectorial Helmholtz, i.e.…

Wavefunctions in chaotic and disordered quantum billiards are studied experimentally using thin microwave cavities. The chaotic wavefunctions display universal density distributions and density auto-correlations in agreement with…

chao-dyn · Physics 2016-08-31 A. Kudrolli , V. Kidambi , S. Sridhar

We present first measurements on a superconducting three-dimensional, partly chaotic microwave billiard shaped like a small deformed cup. We analyze the statistical properties of the measured spectrum in terms of several methods originally…

We discuss the impact of recent developments in the theory of chaotic dynamical systems, particularly the results of Sinai and Ruelle, on microwave experiments designed to study quantum chaos. The properties of closed Sinai billiard…

Chaotic Dynamics · Physics 2007-05-23 S. Sridhar , W. T. Lu

We study the statistics of the experimental eigenfunctions of chaotic and disordered microwave billiards in terms of the moments of their spatial distributions, such as the Inverse Participation Ratio (IPR) and density-density…

Mesoscale and Nanoscale Physics · Physics 2009-11-07 Prabhakar Pradhan , S. Sridhar

We consider a modification of isospectral cavities whereby the classical dynamics changes from pseudointegrable to chaotic. We construct an example where we can prove that isospectrality is retained. We then demonstrate this explicitly in…

Chaotic Dynamics · Physics 2009-11-10 Abhishek Dhar , D. Madhusudana Rao , N. Udaya Shankar , S. Sridhar

We have measured resonance spectra in a superconducting microwave cavity with the shape of a three-dimensional generalized Bunimovich stadium billiard and analyzed their spectral fluctuation properties. The experimental length spectrum…

Chaotic Dynamics · Physics 2009-11-07 C. Dembowski , B. Dietz , H. -D. Graef , A. Heine , T. Papenbrock , A. Richter , C. Richter

Evidence for dynamical tunneling is observed in studies of the transmission, and wave functions, of a soft-walled microwave cavity resonator. In contrast to previous work, we identify the conditions for dynamical tunneling by monitoring the…

Mesoscale and Nanoscale Physics · Physics 2010-06-07 Y. -H. Kim , U. Kuhl , H. -J. Stockmann , J. P. Bird

We report on the experimental investigation of the properties of the eigenvalues and wavefunctions and the fluctuation properties of the scattering matrix of closed and open billiards, respectively, of which the classical dynamics undergoes…

Quantum Physics · Physics 2019-10-07 Runzu Zhang , Weihua Zhang , Barbara Dietz , Chai Guozhi , Liang Huang

Single and double-slit experiments are performed with two microwave billiards with the shapes of a rectangle, respectively, a quarter stadium. The classical dynamics of the former is regular, that of the latter is chaotic. Microwaves can…

Chaotic Dynamics · Physics 2011-07-28 S. Bittner , B. Dietz , M. Miski-Oglu , P. Oria Iriarte , A. Richter , F. Schäfer

We determine with unprecedented accuracy the lowest 900 eigenvalues of two quantum constant-width billiards from resonance spectra measured with flat, superconducting microwave resonators. While the classical dynamics of the constant-width…

Chaotic Dynamics · Physics 2014-12-19 B. Dietz , T. Guhr , B. Gutkin , M. Miski-Oglu , A. Richter

Resonances of cylindrical symmetric microwave cavities are analyzed in R-matrix theory which transforms the input channel conditions to the output channels. Single and interfering double resonances are studied and compared with experimental…

Chaotic Dynamics · Physics 2009-11-10 F. Beck , C. Dembowski , A. Heine , A. Richter

Properties of a quantum mushroom billiard in the form of a superconducting microwave resonator have been investigated. They reveal unexpected nonuniversal features such as, e.g., a supershell effect in the level density and a dip in the…

Chaotic Dynamics · Physics 2007-05-23 B. Dietz , T. Friedrich , M. Miski-Oglu , A. Richter , F. Schaefer

In a frequency range where a microwave resonator simulates a chaotic quantum billiard, we have measured moduli and phases of reflection and transmission amplitudes in the regimes of both isolated and of weakly overlapping resonances and for…

Chaotic Dynamics · Physics 2015-05-14 B. Dietz , T. Friedrich , H. L. Harney , M. Miski-Oglu , A. Richter , F. Schaefer , H. A. Weidenmueller

High resolution eigenvalue spectra of several two- and three-dimensional superconducting microwave cavities have been measured in the frequency range below 20 GHz and analyzed using a statistical measure which is given by the distribution…

chao-dyn · Physics 2009-10-31 H. Alt , C. Dembowski , H. -D. Graef , R. Hofferbert , H. Rehfeld , A. Richter , A. Baecker

Friedel oscillations of electron densities near step edges have an analog in microwave billiards. A random plane wave model, normally only appropriate for the eigenfunctions of a purely chaotic system, can be applied and is tested for…

Chaotic Dynamics · Physics 2015-05-14 A. Baecker , B. Dietz , T. Friedrich , M. Miski-Oglu , A. Richter , F. Schaefer , S. Tomsovic

Using the supersymmetry technique, we calculate the joint distribution of local densities of electron wavefunctions in two coupled disordered or chaotic quantum billiards. We find novel spatial correlations that are absent in a single…

Mesoscale and Nanoscale Physics · Physics 2009-10-31 A. Tschersich , K. B. Efetov
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