References

1. M.A.M. Aguiar, C.P. Malta, Isochronous and period doubling bifurcations of periodic solutions of non-integrable Hamiltonian systems with reflexion symmetries, Physica D, 30(3), 413--424, 1988.
2. F. T. Arecchi, Eric Courtens, Robert Gilmore, Harry Thomas, Atomic Coherent States in Quantum Optics, Phys. Rev. A, 6, 2211-2237, 1972.
3. Miguel A. Bastarrachea-Magnani, Sergio Lerma-Hernández, Jorge G. Hirsch, Comparative quantum and semiclassical analysis of atom-field systems. I. Density of states and excited-state quantum phase transitions, Phys. Rev. A, 89, 032101, 2014.
4. Miguel A. Bastarrachea-Magnani, Jorge G. Hirsch, Efficient basis for the Dicke model: I. Theory and convergence in energy, Phys. Scripta, 2014(T160), 014005, 2014.
5. Jorge G. Hirsch, Miguel A. Bastarrachea-Magnani, Efficient basis for the Dicke model: II. Wave function convergence and excited states, Phys. Scripta, 2014(T160), 014018, 2014.
6. M. Baranger, K.T.R. Davies, J.H. Mahoney, The calculation of periodic trajectories, Ann. of Phys., 186(1), 95--110, 1988.
7. Sergio Lerma-Hernández, Jorge Chávez-Carlos, Miguel A. Bastarrachea-Magnani, Lea F. Santos, Jorge G. Hirsch, Analytical description of the survival probability of coherent states in regular regimes, J. Phys. A, 51(47), 475302, 2018.
8. Sergio Lerma-Hernández, David Villaseñor, Miguel A. Bastarrachea-Magnani, E. Jonathan Torres-Herrera, Lea F. Santos, Jorge G. Hirsch, Dynamical signatures of quantum chaos and relaxation time scales in a spin-boson system, Phys. Rev. E, 100, 012218, 2019.
9. Thomas S. Parker, Leon O. Chua, Practical Numerical Algorithms for Chaotic Systems, Springer-Verlag: New York, 1989.
10. Saúl Pilatowsky-Cameo, Wigner function in the efficient coherent basis (BCE) (Notes), 2019.
11. Saúl Pilatowsky-Cameo, Efficient Coherent States and Husimi functions in the Efficient Coherent Basis (Notes), 2019.
12. Saúl Pilatowsky-Cameo, Jorge Chávez-Carlos, Miguel A. Bastarrachea-Magnani, Pavel Stránský, Sergio Lerma-Hernández, Lea F. Santos, Jorge G. Hirsch, Positive quantum Lyapunov exponents in experimental systems with a regular classical limit, Phys. Rev. E, 101, 010202(R), 2020.
13. Saúl Pilatowsky-Cameo, David Villaseñor, Miguel A. Bastarrachea-Magnani, Sergio Lerma-Hernández, Lea F. Santos, Jorge G. Hirsch, Quantum scarring in a spin-boson system: fundamental families of periodic orbits, New J. of Phys., 23, 033045, 2021.
14. Saúl Pilatowsky-Cameo, David Villaseñor, Miguel A. Bastarrachea-Magnani, Sergio Lerma-Hernández, Lea F. Santos, Jorge G. Hirsch, Ubiquitous quantum scarring does not prevent ergodicity, Nat. Commun., 12(1), 2021.
15. Saúl Pilatowsky-Cameo, David Villaseñor, Miguel A. Bastarrachea-Magnani, Sergio Lerma-Hernández, Lea F. Santos, Jorge G. Hirsch, Identification of quantum scars via phase-space localization measures, arXiv:2107.06894 [quant.ph], 2021.
16. Anatoli Polkovnikov, Phase space representation of quantum dynamics. Lecture notes, Boulder Summer School, 2013.
17. Nenad S. Simonović, Calculations of periodic orbits: The monodromy method and application to regularized systems, Chaos, 9(4), 854--864, 1999.
18. Joseph C. Várilly, José M. Gracia-Bondía, The Moyal representation for spin, Annals of Physics, 190(1), 107-148, 1989.
19. David Villaseñor, Saúl Pilatowsky-Cameo, Miguel A. Bastarrachea-Magnani, Sergio Lerma-Hernández, Lea F. Santos, Jorge G. Hirsch, Quantum vs classical dynamics in a spin-boson system: manifestations of spectral correlations and scarring, New J. Phys., 22, 063036, 2020.
20. David Villaseñor, Saúl Pilatowsky-Cameo, Miguel A. Bastarrachea-Magnani, Sergio Lerma-Hernández, Jorge G. Hirsch, Quantum localization measures in phase space, Phys. Rev. E, 103, 052214, 2021.