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2016
DOI: 10.1021/acs.jctc.6b00684
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Zero-Point Energy Leakage in Quantum Thermal Bath Molecular Dynamics Simulations

Abstract: The quantum thermal bath (QTB) has been presented as an alternative to path-integral-based methods to introduce nuclear quantum effects in molecular dynamics simulations. The method has proved to be efficient, yielding accurate results for various systems. However, the QTB method is prone to zero-point energy leakage (ZPEL) in highly anharmonic systems. This is a well-known problem in methods based on classical trajectories where part of the energy of the high-frequency modes is transferred to the low-frequenc… Show more

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Cited by 43 publications
(79 citation statements)
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“…The quantum heat bath technique is an approximate method to capture the quantum lattice vibrations of solids, which cannot treat systems with pathologically strong anharmonicity [34][35][36] as zero-point energy is erroneously distributed between all the vibrational modes. However, when parametrised with care, the method is in principle able to treat realistic potentials [24,37], providing the heat bath friction constant is sufficiently high to prevent zero-point energy leakage but sufficiently weak to allow correct anharmonic behaviour. Whilst this is not in general possible for all systems [37], the strength of atomic bonding in tungsten allows this to be achieved with a parametrisation similar to that used in previous studies [24] (see supplementary material).…”
Section: Quantum Heat Bath Molecular Dynamicsmentioning
confidence: 99%
See 1 more Smart Citation
“…The quantum heat bath technique is an approximate method to capture the quantum lattice vibrations of solids, which cannot treat systems with pathologically strong anharmonicity [34][35][36] as zero-point energy is erroneously distributed between all the vibrational modes. However, when parametrised with care, the method is in principle able to treat realistic potentials [24,37], providing the heat bath friction constant is sufficiently high to prevent zero-point energy leakage but sufficiently weak to allow correct anharmonic behaviour. Whilst this is not in general possible for all systems [37], the strength of atomic bonding in tungsten allows this to be achieved with a parametrisation similar to that used in previous studies [24] (see supplementary material).…”
Section: Quantum Heat Bath Molecular Dynamicsmentioning
confidence: 99%
“…However, when parametrised with care, the method is in principle able to treat realistic potentials [24,37], providing the heat bath friction constant is sufficiently high to prevent zero-point energy leakage but sufficiently weak to allow correct anharmonic behaviour. Whilst this is not in general possible for all systems [37], the strength of atomic bonding in tungsten allows this to be achieved with a parametrisation similar to that used in previous studies [24] (see supplementary material).…”
Section: Quantum Heat Bath Molecular Dynamicsmentioning
confidence: 99%
“…The disadvantage of both methods (PIMD and QTB-PIMD) is that time correlation functions are not directly accessible. The sequence of phase transitions in BTO has been successfully retrieved by QTB-MD with a high value of [19] and by QTB-PIMD [7]. In contrast, the values of the ferroelectric polarization in BTO close to the temperatures of the phase-transitions are better computed in QTB-PIMD.…”
Section: Discussionmentioning
confidence: 99%
“…where is the frictional coefficient. The equation of motion is thus: In contrast to the Langevin thermostat, is ω-dependent and the random force components are generated using the procedure detailed in References [18] and [19]. In summary, for MD time steps, , the random force, ̃, is first generated in the Fourier space ( = 2 ): where and are normally distributed random numbers, and i the imaginary number.…”
Section: Quantum Thermal Bath Molecular Dynamics (Qtb-md)mentioning
confidence: 99%
“…In other words, Eqs. (45)(46)(47)(48)(49)(50) should recover the true FGR rate of the excited state decay by correcting Ehrenfest dynamics.…”
Section: Liouville Equationmentioning
confidence: 99%