M. Mendoza, P. A. Schulz, “Evolution of wave-function statistics from closed quantum billiards up to the open quantum dot limit: Application to the measurement of dynamical properties through imaging experiments”, Phys. Rev. B, 74, no. 3, 2006, 035304
Olof Bengtsson, Johan Larsson, Karl-Fredrik Berggren, “Emulation of quantum mechanical billiards by electrical resonance circuits”, Phys. Rev. E, 71, no. 5, 2005, 056206
J.-B. Gros, U. Kuhl, O. Legrand, F. Mortessagne, “Lossy chaotic electromagnetic reverberation chambers: Universal statistical behavior of the vectorial field”, Phys. Rev. E, 93, no. 3, 2016, 032108
B. Wahlstrand, I. I. Yakimenko, K.-F. Berggren, “Wave transport and statistical properties of an open non-Hermitian quantum dot with parity-time symmetry”, Phys. Rev. E, 89, no. 6, 2014, 062910
Michael Barth, Hans-Jürgen Stöckmann, “Current and vortex statistics in microwave billiards”, Phys. Rev. E, 65, no. 6, 2002, 066208
I. Rotter, “Effective Hamiltonian and unitarity of theSmatrix”, Phys. Rev. E, 68, no. 1, 2003, 016211
A J Taylor, M R Dennis, “Geometry and scaling of tangled vortex lines in three-dimensional random wave fields”, J. Phys. A: Math. Theor., 47, no. 46, 2014, 465101
J Barthélemy, O Legrand, F Mortessagne, “Inhomogeneous resonance broadening and statistics of complex wave functions in a chaotic microwave cavity”, Europhys. Lett., 70, no. 2, 2005, 162
Piet W. Brouwer, “Wave function statistics in open chaotic billiards”, Phys. Rev. E, 68, no. 4, 2003, 046205
O. Xeridat, C. Poli, O. Legrand, F. Mortessagne, P. Sebbah, “Quasimodes of a chaotic elastic cavity with increasing local losses”, Phys. Rev. E, 80, no. 3, 2009, 035201