Quantum wavefunction controllability

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CONTROLLABILITY OF PARTIAL DIFFERENTIAL EQUATIONS AND ITS SEMI-DISCRETE APPROXIMATIONS (2006, background): “Among them the following are worth mentioning: a) The Galerkin approximations of the bilinear control problem for the Schrödinger equation arising in Quantum Chemistry ([185] and [220]).”
Propagation, Observation, and Control of Waves Approximated by Finite Difference Methods (2005, background): “Among them the following are worth mentioning: (a) The Galerkin approximations of the bilinear control problem for the Schrödinger equation arising in quantum chemistry (see [90, 104]); (b) the control of the Galerkin approximations of the Navier–Stokes equations [69].”
Local controllability of 1D linear and nonlinear Schr (2010, methodology): “We also refer to the following works about the controllability of finite dimensional quantum systems [2, 21, 22, 23, 24, 25, 26], by Agrachev, Boscain, Chambrion, Charlot, Gauthier, Gu´erin, Jauslin and Mason, [41] by Khaneja, Glaser and Brockett, [54] by Ramakrishna, Salapaka, Dahleh, Rabitz, [61] ”
Quantum control theory and applications: A survey (2009, unknown): “,...,N) the eigenvalues of the matrix Aand let νij = λi− λj (i,j= 1,...,N). The following theorem provides a suﬃcient condition for pure state controllability in terms of the connectivity graph [26], [27]: Theorem 6 The system (22) is pure state controllable if the following conditions hold: (I) The”