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Number of items: 16.

Dietz, Barbara ; Iachello, Francesco ; Macek, Michal (2017):
Algebraic Theory of Crystal Vibrations: Localization Properties of Wave Functions in Two-Dimensional Lattices.
In: Crystals, 7 (8), MDPI, ISSN 2073-4352,
DOI: 10.3390/cryst7080246,
[Article]

Poli, Charles ; Dietz, Barbara ; Legrand, Olivier ; Mortessagne, Fabrice ; Richter, Achim (2009):
Avoided-level-crossing statistics in open chaotic billiards.
In: Physical Review E, 80 (3), pp. 035204(R). APS, ISSN 1539-3755,
[Article]

Dietz, Barbara ; Friedrich, T. ; Harney, H. L. ; Miski-Oglu, M. ; Richter, A. ; Schaefer, F. ; Weidenmueller, H. A. (2007):
Induced time-reversal symmetry breaking observed in microwave billiards.
In: Physical Review Letters, 98, [Article]

Dietz, Barbara ; Friedrich, T. ; Metz, J. ; Miski-Oglu, M. ; Richter, A. ; Schaefer, F. ; Stafford, C. A. (2007):
Rabi oscillations at exceptional points in microwave billiards.
75, In: Physical Review E (Statistical, Nonlinear, and Soft Matter Physics), (2), American Physical Society, ISSN 1539-3755,
[Article]

Dembowski, C. ; Dietz, Barbara ; Friedrich, T. ; Gräf, H.-D. ; Harney, H. L. ; Heine, Andreas ; Miski-Oglu, M. ; Richter, Achim (2005):
Distribution of resonance strengths in microwave billiards of mixed and chaotic dynamics.
SFB634, Darmstadt, Inst. für Kernphysik, [Report]

Dembowski, Christian ; Dietz, Barbara ; Friedrich, Thomas ; Gräf, Hans-Dieter ; Harney, Hanns Ludwig ; Heine, Andreas ; Miski-Oglu, Maksym ; Richter, Achim (2005):
Distribution of resonance strengths in microwave billiards of mixed and chaotic dynamics.
In: Physical Review E, 71, [Article]

Dietz, Barbara ; Heine, Andreas ; Heuveline, V. ; Richter, Achim (2005):
Test of a numerical approach to the quantization of billiards.
In: Physical Review E, 71, [Article]

Dembowski, Christian ; Dietz, Barbara ; Gräf, Hans-Dieter ; Harney, H. L. ; Heine, Andreas ; Heiss, W. D. ; Richter, Achim (2004):
Encircling an exceptional point.
In: Physical review E, 69, pp. 1-7. [Article]

Dembowski, C. ; Dietz, Barbara ; Friedrich, T. ; Gräf, H.-D. ; Heine, Andreas ; Miski-Oglu, M. ; Richter, Achim (2004):
First experimental evidence for quantum echoes in scattering systems.
SFB 63, Darmstadt, Inst. für Kernphysik, [Book]

Dembowski, Christian ; Dietz, Barbara ; Friedrich, Thomas ; Gräf, H.-D. ; Heine, A. ; Meija-Monasterio, C. ; Miski-Oglu, M. ; Richter, Achim ; Seligman, T. H. (2004):
First experimental evidence for quantum echoes in scattering systems.
In: Physical Review Letters, 93, [Article]

Dietz, Barbara ; Heine, Andreas ; Heuveline, V. ; Richter, Achim (2004):
Test of a new numerical approach to the quantization of billiards / Institut für Kernphysik, SFB 634.
SFB634, Darmstadt, Inst. für Kernphysik, [Book]

Dietz, Barbara ; Lombardi, M. ; Seligman, T. (2004):
Unified theory of bound and scattering molecular Rydberg states as quantum maps.
In: Annals of Physics, 312, p. 441. [Article]

Dembowski, Christian ; Dietz, Barbara ; Gräf, Hans-Dieter ; Heine, Andreas ; Papenbrock, T. ; Richter, Achim ; Richter, C. (2003):
Experimental test of the trace formula by Balian and Duplantier.
In: Progress of theoretical physics Supplement, 150, p. 338. [Article]

Dembowski, Christian ; Dietz, Barbara ; Gräf, Hans-Dieter ; Harney, H. L. ; Heine, Andreas ; Heiss, W. D. ; Richter, Achim (2003):
Observation of a chiral state in a microwave cavity.
In: Physical Review Letters, 90, pp. 1-4. [Article]

Dembowski, Christian ; Dietz, Barbara ; Gräf, Hans-Dieter ; Heine, Andreas ; Leyvraz, F. ; Miski-Oglu, M. ; Richter, Achim ; Seligman, T. H. (2003):
Phase shift experiments identifying Kramers doublets in a chaotic superconducting microwave billiard of threefold symmetry.
In: Physical Review Letters, 90, pp. 1-4. [Article]

Dembowski, Christian ; Dietz, Barbara ; Gräf, Hans-Dieter ; Heine, Andreas ; Papenbrock, Thomas ; Richter, Achim ; Richter, Cornelia (2002):
Experimental test of a trace formula for a chaotic three-dimensional microwave cavity.
89, In: Physical review letters, (6), pp. 1-4. ISSN 0031-9007, e-ISSN 1079-7114,
DOI: 10.1103/PhysRevLett.89.064101,
[Article]

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