2015
DOI: 10.1021/acs.jctc.5b00575
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Exploring LacI–DNA Dynamics by Multiscale Simulations Using the SIRAH Force Field

Abstract: The lac repressor protein (LacI) together with its target regulatory sequence are a common model for studying DNA looping and its implications on transcriptional control in bacteria. Owing to the molecular size of this system, standard all-atom (AA) simulations are prohibitive for achieving relevant biological time scales. As an alternative, multiscale models, which combine AA descriptions at particular regions with coarse-grained (CG) representations of the remaining components, were used to address this comp… Show more

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Cited by 37 publications
(40 citation statements)
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“…We would like to emphasize that the coupling of the salt solutions allows similar applications (hydration shell as well as drug binding) in case of other biomolecules. Further broadening the application range is the possibility of dual-resolution representation of not only the solvent but also of the biomolecules themselves, as is done, for example, in the model of Pantani and co-workers [66,67].…”
Section: Discussionmentioning
confidence: 99%
“…We would like to emphasize that the coupling of the salt solutions allows similar applications (hydration shell as well as drug binding) in case of other biomolecules. Further broadening the application range is the possibility of dual-resolution representation of not only the solvent but also of the biomolecules themselves, as is done, for example, in the model of Pantani and co-workers [66,67].…”
Section: Discussionmentioning
confidence: 99%
“…AMBER is generally used for simulating DNA structure to find out the most suitable conformation 12 . Moreover, newly discovered force field named as 'parmbsc1' and SIRAH are very useful for atomistic simulation of almost DNA structure space 13,14 . The polarizable force fields came up based on the different charges and theories.…”
Section: Types Of Force Fieldsmentioning
confidence: 99%
“…Expanding the position of the i th particle having r i position at time t + ∆t and t -∆t and b i as the third derivative of r i (12) (13) O(∆t 4 ) is local error in position of Verlet integrator. Adding the expression (12) and (13) (14) Equate equation (14) by putting a i = F i / m i (15) The equation (12) and (13) constitute the basic form of the Verlet algorithm.…”
Section: Classical Mechanics In MDmentioning
confidence: 99%
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