1989
DOI: 10.1016/s0009-2614(89)87314-2
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Constrained reaction coordinate dynamics for the simulation of rare events

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Cited by 898 publications
(919 citation statements)
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References 23 publications
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“…The freezing of the QM subsystem makes the current method resemble some other methods such as the "blue moon sampling" which was developed with the constrained dynamics sampling approach. [82][83][84] It is clear that all these methods share the same origin as from thermodynamic integration. 76, 85 Interestingly however, the use of Cartesian coordinates of the QM subsystem as the reaction coordinate of the QM/MM-MFEP method again leads to the difference in the ways of carrying out simulation and analyzing the results.…”
Section: Connection To Previous Studies Of Sampling the Free Energy Smentioning
confidence: 99%
“…The freezing of the QM subsystem makes the current method resemble some other methods such as the "blue moon sampling" which was developed with the constrained dynamics sampling approach. [82][83][84] It is clear that all these methods share the same origin as from thermodynamic integration. 76, 85 Interestingly however, the use of Cartesian coordinates of the QM subsystem as the reaction coordinate of the QM/MM-MFEP method again leads to the difference in the ways of carrying out simulation and analyzing the results.…”
Section: Connection To Previous Studies Of Sampling the Free Energy Smentioning
confidence: 99%
“…Namely, in the limit of very large M , s is approximately fixed and is dynamically averaged over the electronic and ionic degrees of freedom. Hence, s efficaciously evolves with the force h i that is the derivative of the free energy with respect to s as in standard umbrella sampling and constrained dynamics [16,17]. V t; s is constructed to fill the free energy wells and drive the system towards the lowest saddle points.…”
mentioning
confidence: 99%
“…This was first noted by Carter, Ciccotti, Hynes, and Kapral in [CCHK89] (see also [SC98]) where the blue-moon sampling technique was introduced. The idea is to use ergodicity and evaluate the conditional average in (43) for F (q) by time-averaging over a trajectory whose dynamics is constrained such that q(x) = q and has as its equilibrium density Z −1 e −βV (x) restricted in this surface.…”
Section: Blue-moon Sampling Techniquementioning
confidence: 83%
“…F can then be estimated by integration of F -a step referred to as thermodynamic integration [FS01]. In [CCHK89], it was proposed to compute the expectation in (43) via Hamiltonian dynamics simulations subject to proper constraint. Another possibility is to usė…”
Section: Blue-moon Sampling Techniquementioning
confidence: 99%