• E.M. Graefe, R. Schubert, Complexified coherent states and quantum evolution with non-Hermitian Hamiltonians J. Phys. A 45 (24) 244033 (2012)
  

• R. Schubert, R. O. Vallejos, F. Toscano, How do wave packets spread? Time evolution on Ehrenfest time scales  , J. Phys. A 45 (21) 215307 (2012)

• E.M. Graefe, R. Schubert, Wave packet evolution in non-Hermitain quantum systems, Phys. Rev. A  83 (6)   060101 (2011)

• A. Goussev, R. Schubert, H. Waalkens and S. Wiggins, Quantum Theory of Reactive Scattering in Phase Space, Adv. Quant. Chem. 60, 269 (2010)

• A. Goussev, R. Schubert, H. Waalkens and S. Wiggins, The flux-flux correlation function for anharmonic barriers, J. Chem. Phys. 133, 244113 (2010)

• R. Schubert, H. Waalkens, A. Goussev and S. Wiggins, Periodic-orbit formula for quantum reactions through transition states, Phys. Rev. A  82 (1)   012707 (2010)

• A. Goussev, R. Schubert, H. Waalkens and S. Wiggins, The quantum normal form approach to reactive scattering: The cumulative reaction probability for collinear exchange reactions, J. Chem. Phys. 131, 144103 (2009)

• R. Schubert, H. Waalkens and S. Wiggins, A quantum version of Wigner's transition state theory, Few-Body Syst 45, 203-206 (2009)
  

• R Schubert, On the rate of quantum ergodicity for quantised maps, Ann. Henri Poincaré 9, Number 8, 1455 - 1477 (2008)    
  

• C-H. Chang, T. Krüger, R. Schubert and S. Troubetzkoy,  Quantisations of Piecewise Parabolic Maps on the Torus and their Quantum Limits, Commun. Math. Phys. 282, Number 2 September, (2008)

• H. Waalkens, R.Schubert and S. Wiggins, Wigner's Dynamical Transition State Theory in Phase Space: Classical and Quantum Nonlinearity 21, R1-R118 (2008)
  

•  J. Wang, T.S. Monteiro, S. Fishman, J.P. Keating & R. Schubert, Fractional ℏ Scaling for Quantum Kicked Rotors without Cantori, Phys. Rev. Lett. 99, 234101 (2007)
  

•  R. Schubert, H. Waalkens and S. Wiggins,  Efficient computation of transition state resonances and reaction rates from a quantum normal form. Phys. Rev. Lett. 96, 218302 (2006).

•  R. Schubert, Upper bounds on the rate of quantum ergodicity Ann. Henri Poincaré 7, (2006), 1085-1098.

•  R. Schubert,  Semiclassical behaviour of expectation values in time evolved Lagrangian states for large times. Commun. Math. Phys. 256, 239-254 (2005)

•  A. Bäcker, S. Fürstberger and R. Schubert,  Poincaré Husimi representation of eigenstates in quantum billiards. Phys. Rev. E 70 (2004) 036204

•  M. Hentschel, H. Schomerus and R. Schubert, Husimi functions at dielectric interfaces: Inside-outside duality for optical systems and beyond. Europhys. Lett. 62, 636  (2003)

•  A. Bäcker S. Fürstberger, R. Schubert and F. Steiner,  Behaviour of boundary functions for quantum billiards. J. Phys. A 35 (2002) 10293-10310.

•  A. Bäcker and R. Schubert, Autocorrelation function for eigenstates in chaotic and mixed systems.  J. Phys. A 35 (2002) 539-564.

•  A. Bäcker and R. Schubert, Amplitude distribution of eigenfunctions in mixed systems.  J. Phys. A. 35 (2002) 527-538.

•  A. Bäcker and R. Schubert, Chaotic eigenfunctions in momentum space. J. Phys. A 32 (1999) 4795-4815.

•  R. Aurich, A. Bäcker, R. Schubert and M. Taglieber, Maximum norms of chaotic quantum eigenstates and random waves. Physica D 129 (1999) 1-14.

•  A. Bäcker, R. Schubert and P. Stifter, Rate of quantum ergodicity in Euclidean billiards. Phys. Rev. E 57 (1998) 5425-5447, erratum Phys. Rev. E 58 (1998) 5192 .

•  A. Bäcker, R. Schubert and P. Stifter, On the number of bouncing ball modes in billiards  J. Phys. A 30 (1997) 6783-6795.