Application of optimal control to CPMG refocusing pulse design.
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David G Cory | D. Cory | M. Hürlimann | Martin D Hürlimann | Troy W Borneman | T. W. Borneman | M. Hürlimann | T. Borneman
[1] M. Hürlimann,et al. Spin dynamics of Carr-Purcell-Meiboom-Gill-like sequences in grossly inhomogeneous B(0) and B(1) fields and application to NMR well logging. , 2000, Journal of magnetic resonance.
[2] E. R. Pinch,et al. Optimal control and the calculus of variations , 1993 .
[3] Herschel A Rabitz,et al. Quantum Optimally Controlled Transition Landscapes , 2004, Science.
[4] E. Knill,et al. Liquid-state nuclear magnetic resonance as a testbed for developing quantum control methods , 2008, 0803.1982.
[5] David G. Cory,et al. Universal control of nuclear spins via anisotropic hyperfine interactions , 2007 .
[6] M. Garwood,et al. Broadband adiabatic refocusing without phase distortion. , 1997, Journal of magnetic resonance.
[7] Geoffrey Bodenhausen,et al. Experimental aspects of chirp NMR spectroscopy , 1993 .
[8] A. Macovski,et al. Optimal Control Solutions to the Magnetic Resonance Selective Excitation Problem , 1986, IEEE Transactions on Medical Imaging.
[9] Chemical‐Shift Concertina , 1969 .
[10] S. Meiboom,et al. Modified Spin‐Echo Method for Measuring Nuclear Relaxation Times , 1958 .
[11] S. Lloyd,et al. DYNAMICAL SUPPRESSION OF DECOHERENCE IN TWO-STATE QUANTUM SYSTEMS , 1998, quant-ph/9803057.
[12] Timothy F. Havel,et al. Quantum information processing by nuclear magnetic resonance spectroscopy , 2002 .
[13] E. Purcell,et al. Effects of Diffusion on Free Precession in Nuclear Magnetic Resonance Experiments , 1954 .
[14] Man-Duen Choi. Completely positive linear maps on complex matrices , 1975 .
[15] D. Lidar,et al. Performance of Deterministic Dynamical Decoupling Schemes: Concatenated and Periodic Pulse Sequences , 2006, quant-ph/0607086.
[16] Y. Zur,et al. Design of adiabatic selective pulses using optimal control theory , 1996, Magnetic resonance in medicine.
[17] Timothy F. Havel. Robust procedures for converting among Lindblad, Kraus and matrix representations of quantum dynamical semigroups , 2002, quant-ph/0201127.
[18] Geoffrey Bodenhausen,et al. Refocusing with chirped pulses for broadband excitation without phase dispersion , 1989 .
[19] N. Khaneja,et al. Construction of universal rotations from point-to-point transformations. , 2005, Journal of magnetic resonance.
[20] H. Saunders. Book Reviews : NUMERICAL METHODS IN FINITE ELEMENT ANALYSIS K.-J. Bathe and E.L. Wilson Prentice-Hall, Inc, Englewood Cliffs, NJ , 1978 .
[21] A. Pines,et al. Approach to High-Resolution ex Situ NMR Spectroscopy , 2001, Science.
[22] M. G. Prammer,et al. The CPMG Pulse Sequence in Strong Magnetic Field Gradients with Applications to Oil-Well Logging , 1995 .
[23] M. Garwood,et al. A new localization method using an adiabatic pulse, BIR-4. , 1995, Journal of magnetic resonance. Series B.
[24] David Poulin,et al. Characterizing the structure of preserved information in quantum processes. , 2008, Physical review letters.
[25] K. Kraus. General state changes in quantum theory , 1971 .
[26] Timothy F. Havel,et al. Design of strongly modulating pulses to implement precise effective Hamiltonians for quantum information processing , 2002, quant-ph/0202065.
[27] Timo O. Reiss,et al. Application of optimal control theory to the design of broadband excitation pulses for high-resolution NMR. , 2003, Journal of magnetic resonance.
[28] Hailu,et al. Nuclear magnetic resonance in inhomogeneous magnetic fields , 2000, Journal of magnetic resonance.
[29] Ray Freeman. Shaped Radiofrequency Pulses in High Resolution NMR , 1998 .
[30] D G Cory,et al. Principles of control for decoherence-free subsystems. , 2006, The Journal of chemical physics.
[31] Arthur E. Bryson,et al. Applied Optimal Control , 1969 .
[32] Ray Freeman,et al. Adiabatic pulses for wideband inversion and broadband decoupling , 1995 .
[33] G. Siouris,et al. Optimum Systems Control , 1979, IEEE Transactions on Systems, Man and Cybernetics.
[34] Timothy F. Havel,et al. Robust control of quantum information , 2003, quant-ph/0307062.
[35] M. L. Chambers. The Mathematical Theory of Optimal Processes , 1965 .
[36] L. S. Pontryagin,et al. Mathematical Theory of Optimal Processes , 1962 .
[37] Michael J. Biercuk,et al. Optimized dynamical decoupling in a model quantum memory , 2008, Nature.
[38] Burkhard Luy,et al. Exploring the limits of broadband excitation and inversion pulses. , 2004, Journal of magnetic resonance.
[39] Thierry Paul,et al. Quantum computation and quantum information , 2007, Mathematical Structures in Computer Science.
[40] Burkhard Luy,et al. Optimal control design of constant amplitude phase-modulated pulses: application to calibration-free broadband excitation. , 2006, Journal of magnetic resonance.
[41] A. J. Shaka,et al. Improved Broadband Inversion Performance for NMR in Liquids , 2001 .
[42] Thomas H. Mareci,et al. Selective inversion radiofrequency pulses by optimal control , 1986 .
[43] L DelaBarre,et al. The return of the frequency sweep: designing adiabatic pulses for contemporary NMR. , 2001, Journal of magnetic resonance.
[44] Herschel Rabitz,et al. Quantum control landscapes , 2007, 0710.0684.
[45] Ray Freeman,et al. Band-selective radiofrequency pulses , 1991 .
[46] M. Hürlimann. Carr-Purcell sequences with composite pulses. , 2001, Journal of magnetic resonance.
[47] J. Perlo,et al. High-Resolution NMR Spectroscopy with a Portable Single-Sided Sensor , 2005, Science.
[48] G. Bodenhausen,et al. Principles of nuclear magnetic resonance in one and two dimensions , 1987 .
[49] John S. Waugh,et al. Theory of broadband spin decoupling , 1982 .
[50] S. Glaser,et al. Unitary control in quantum ensembles: maximizing signal intensity in coherent spectroscopy , 1998, Science.
[51] G. Bodenhausen,et al. Broadband decoupling in NMR with frequency-modulated "chirp" pulses , 1995 .
[52] Burkhard Luy,et al. Reducing the duration of broadband excitation pulses using optimal control with limited RF amplitude. , 2004, Journal of magnetic resonance.
[53] Pines,et al. Broadband and adiabatic inversion of a two-level system by phase-modulated pulses. , 1985, Physical review. A, General physics.
[54] Timo O. Reiss,et al. Optimal control of coupled spin dynamics: design of NMR pulse sequences by gradient ascent algorithms. , 2005, Journal of magnetic resonance.