Cartan decomposition of SU(2n) and control of spin systems
暂无分享,去创建一个
[1] R. Brockett,et al. Time optimal control in spin systems , 2000, quant-ph/0006114.
[2] Herschel Rabitz,et al. Quantum control by decompositions of SU(2) , 2000 .
[3] H. Rabitz,et al. Explicit generation of unitary transformations in a single atom or molecule , 2000 .
[4] Nik Weaver. On the universality of almost every quantum logic gate , 2000 .
[5] S. Glaser,et al. Unitary bounds and controllability of quantum evolution in NMR spectroscopy , 1999 .
[6] S. Glaser,et al. Design of NMR pulse experiments with optimum sensitivity: coherence-order-selective transfer in I2S and I3S spin systems , 1998 .
[7] S. Glaser,et al. Unitary control in quantum ensembles: maximizing signal intensity in coherent spectroscopy , 1998, Science.
[8] Raimund J. Ober,et al. On the class of attainable multidimensional NMR spectra , 1997 .
[9] Timothy F. Havel,et al. Ensemble quantum computing by NMR spectroscopy , 1997, Proc. Natl. Acad. Sci. USA.
[10] N. Gershenfeld,et al. Bulk Spin-Resonance Quantum Computation , 1997, Science.
[11] Raimund J. Ober,et al. A system theoretic formulation of NMR experiments , 1996 .
[12] Ramakrishna,et al. Relation between quantum computing and quantum controllability. , 1996, Physical review. A, Atomic, molecular, and optical physics.
[13] Law,et al. Arbitrary control of a quantum electromagnetic field. , 1996, Physical review letters.
[14] Lloyd,et al. Almost any quantum logic gate is universal. , 1995, Physical review letters.
[15] Barenco,et al. Elementary gates for quantum computation. , 1995, Physical review. A, Atomic, molecular, and optical physics.
[16] Ramakrishna,et al. Controllability of molecular systems. , 1995, Physical review. A, Atomic, molecular, and optical physics.
[17] DiVincenzo,et al. Two-bit gates are universal for quantum computation. , 1994, Physical review. A, Atomic, molecular, and optical physics.
[18] Reck,et al. Experimental realization of any discrete unitary operator. , 1994, Physical review letters.
[19] Herschel Rabitz,et al. Coherent Control of Quantum Dynamics: The Dream Is Alive , 1993, Science.
[20] Kevin K. Lehmann,et al. Optimal design of external fields for controlling molecular motion: application to rotation , 1990 .
[21] D. Deutsch. Quantum computational networks , 1989, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[22] G. Bodenhausen,et al. Principles of nuclear magnetic resonance in one and two dimensions , 1987 .
[23] J. Wolf. Spaces of Constant Curvature , 2010 .
[24] Richard R. Ernst,et al. Product operator formalism for the description of NMR pulse experiments , 1984 .
[25] T. Tarn,et al. On the controllability of quantum‐mechanical systems , 1983 .
[26] S. Helgason. Differential Geometry, Lie Groups, and Symmetric Spaces , 1978 .
[27] R. Gilmore,et al. Lie Groups, Lie Algebras, and Some of Their Applications , 1974 .
[28] H. Sussmann,et al. Control systems on Lie groups , 1972 .
[29] H. Hermes,et al. Nonlinear Controllability via Lie Theory , 1970 .
[30] K. Nomizu,et al. Foundations of Differential Geometry , 1963 .