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Ab initio Molecular Dynamics: Theory and Implementation, in edited by J. Grotendorst John von Neumann Institute for Computing, Jülich
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Dominik Marx and Jürg Hutter, Ab initio Molecular Dynamics: Theory and Implementation, in Modern Methods and Algorithms of Quantum Chemistry, edited by, J. Grotendorst, (John von Neumann Institute for Computing, Jülich, 2000), NIC Series, Vol. 1, ISBN 3-00-005618-1, pp. 301-449.
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Marx, D.1
Hutter, J.2
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1st ed., edited by M. A. L. Marques et al. (Springer, New York, 10.1007/b11767107
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Time-Dependent Density Functional Theory (Lecture Notes in Physics), 1st ed., edited by, M. A. L. Marques,, (Springer, New York, 2006). 10.1007/b11767107
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H. M. Senn and W. Thiel, QM/MM Methods for Biological Systems, in Atomistic Approaches in Modern Biology. From Quantum Chemistry to Molecular Simulations, edited by, M. Reiher,, Topics in Current Chemistry Vol. 268 (Springer, Berlin, 2007), pp. 173-290. 10.1007/128-2006-084
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See, e.g., 10.1088/0953-8984/20/37/374102
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See, e.g., R. D'Agosta and M. Di Ventra, J. Phys.: Condens. Matter 20, 374102 (2008). 10.1088/0953-8984/20/37/374102
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D'Agosta, R.1
Di Ventra, M.2
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R. D'Agosta and M. Di Ventra, Phys. Rev. B 78, 165105 (2008). 10.1103/PhysRevB.78.165105
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D'Agosta, R.1
Di Ventra, M.2
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77954710127
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Note that both the electron-phonon and the electron-photon interaction can be cast in the form of H SB
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Note that both the electron-phonon and the electron-photon interaction can be cast in the form of H SB.
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11
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77954740095
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The reasons why we work with a stochastic Schrödinger equation and not with a density-matrix approach are due to both the possible loss of positivity of the density matrix during dynamics, and the fact that a Kohn-Sham Hamiltonian depends on the density and/or current density, and is thus generally stochastic (Refs.)
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The reasons why we work with a stochastic Schrödinger equation and not with a density-matrix approach are due to both the possible loss of positivity of the density matrix during dynamics, and the fact that a Kohn-Sham Hamiltonian depends on the density and/or current density, and is thus generally stochastic (Refs.).
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14
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77954720646
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As in Refs., we are implicitly assuming that given an initial condition, bath operator, and ensemble-averaged current density, a unique ensemble-averaged density can be obtained from its equation of motion. Therefore, the density is not independent of the current density, and our theorem establishes a one-to-one correspondence between current density and vector potential
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As in Refs., we are implicitly assuming that given an initial condition, bath operator, and ensemble-averaged current density, a unique ensemble-averaged density can be obtained from its equation of motion. Therefore, the density is not independent of the current density, and our theorem establishes a one-to-one correspondence between current density and vector potential.
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15
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42749105766
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10.1103/PhysRevB.70.201102
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G. Vignale, Phys. Rev. B 70, 201102 (R) (2004). 10.1103/PhysRevB.70. 201102
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Vignale, G.1
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16
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77954710468
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We have implemented a quantum-jump algorithm (Ref.) in the real-space real-time package octopus (Ref.) to integrate the KS equations of motion. We have used the bath operators as in Ref., and the adiabatic local-density approximation for the xc potential. We note that the jumps introduced by the bath in the quantum-jump algorithm appear like a "surface hopping." The relaxation rates derived from HSB and the jumps induced by the bath, however, provide a solid framework for a surface hopping scheme. More details of the numerics will be given in a forthcoming publication
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We have implemented a quantum-jump algorithm (Ref.) in the real-space real-time package octopus (Ref.) to integrate the KS equations of motion. We have used the bath operators as in Ref., and the adiabatic local-density approximation for the xc potential. We note that the jumps introduced by the bath in the quantum-jump algorithm appear like a "surface hopping." The relaxation rates derived from H SB and the jumps induced by the bath, however, provide a solid framework for a surface hopping scheme. More details of the numerics will be given in a forthcoming publication.
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17
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33645667879
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S. I. Druzhinin, J. Phys. Chem. A 110, 2955 (2006). 10.1021/jp054496o
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Druzhinin, S.I.1
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A. Castro, Phys. Status Solidi B 243, 2465 (2006) 10.1002/pssb.200642067
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Castro, A.1
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