Movies on "Quantum quench in matrix models: Dynamical phase transitions, Selective equilibriation and the Generalized Gibbs Ensemble" (arXiv:1302.0859)

Gautam Mandal and Takeshi Morita

Single trace matrix model (section 2)
Exact calculation at N=120

Fig. 4(left): From gapless toward gapped (from t=0 until t=200)
Time evolution of eigenvalue density [wmv (3.9MB)] [mp4 (8.6MB)]

Fig. 4(right): From gapped to gapless (from t=0 until t=200)
Time evolution of eigenvalue density [wmv (3.2MB)] [mp4 (5.6MB)]

Single trace matrix model (section 2)
Semiclassical approximation

Fig. 4(left): From gapless toward gapped (from t=0 until t=100)
Time evolution of phase space droplet [wmv (4.4MB)] [mp4 (6.3MB)], Time evolution of eigenvalue density [wmv (1.3MB)] [mp4 (2.3MB)]

Fig. 4(right): From gapped to gapless (from t=0 until t=100)
Time evolution of phase space droplet [wmv (4.4MB)] [mp4 (6.3MB)], Time evolution of eigenvalue density [wmv (1.3MB)] [mp4 (2.4MB)]

Double trace matrix model (section 3)
Semiclassical approximation

Fig. 9: From uniform to non-uniform (from t=0 until t=100)
Time evolution of phase space droplet [wmv (4.4MB)] [mp4 (6.4MB)], Time evolution of eigenvalue density [wmv (1.4MB)] [mp4 (2.0MB)]

Fig. 10: From gapped to uniform (from t=0 until t=400)
Time evolution of phase space droplet [wmv (3.8MB)] [mp4 (5.2MB)], Time evolution of eigenvalue density [wmv (1.1MB)] [mp4 (2.0MB)]

Fig. 11: From uniform to 2 solitons(?) (from t=0 until t=80)
Time evolution of phase space droplet [wmv (3.5MB)] [mp4 (5.3MB)], Time evolution of eigenvalue density [wmv (1.0MB)] [mp4 (1.6MB)]

Fig. 12: From uniform to gapped via 2 blobs (from t=0 until t=80)
Time evolution of phase space droplet [wmv (2.3MB)] [mp4 (5.4MB)], Time evolution of eigenvalue density [wmv (0.7MB)] [mp4 (1.8MB)]