2016
DOI: 10.1021/acs.jctc.6b00576
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Pressure Profile Calculation with Mesh Ewald Methods

Abstract: The importance of calculating pressure profiles across liquid interfaces is increasingly gaining recognition, and efficient methods for the calculation of long-range contributions are fundamental in addressing systems with a large number of charges. Here, we show how to compute the local pressure contribution for mesh-based Ewald methods, retaining the typical N log N scaling as a function of the lattice nodes N . This is a considerable improvement on existing methods, which include approximating the electrost… Show more

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Cited by 30 publications
(52 citation statements)
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“…The simulations were performed using an in-house modified version [76] of the GROMACS 5.1 package [77], which allowed us to calculate the lateral pressure contribution of the individual atoms and hence also the lateral pressure profile as well as the contributions of the various molecules and moieties to it. These lateral pressure contributions, including the terms corresponding to the sPME correction of the electrostatic interaction, were calculated employing the Harasima path as described in our previous publication [78]. We recall here that using the Harasima path allows us to account for the lateral pressure contribution corresponding to the sPME correction [69], and it enables us to distribute the lateral pressure contributions among the individual atoms [57].…”
Section: Computational Detailsmentioning
confidence: 99%
“…The simulations were performed using an in-house modified version [76] of the GROMACS 5.1 package [77], which allowed us to calculate the lateral pressure contribution of the individual atoms and hence also the lateral pressure profile as well as the contributions of the various molecules and moieties to it. These lateral pressure contributions, including the terms corresponding to the sPME correction of the electrostatic interaction, were calculated employing the Harasima path as described in our previous publication [78]. We recall here that using the Harasima path allows us to account for the lateral pressure contribution corresponding to the sPME correction [69], and it enables us to distribute the lateral pressure contributions among the individual atoms [57].…”
Section: Computational Detailsmentioning
confidence: 99%
“…We used the Roux calcium ions [66] with NBFIX corrections [67] as well as the scaled ECCR calcium [68] ions for comparison. Lateral pressure calculations use a modified version of the Sega code [40], that incorporates a Goetz-Lipowsky [69] force decomposition. Membrane shape optimization used a spline-based finite element approach.…”
Section: Methodsmentioning
confidence: 99%
“…In order to obtain the correct pressure contribution from the ionic double layer, we compute the stress tensor using particle mesh Ewald summation. [40,41] This step is required to account for the extremely long range virial contributions of the charged ion layers (see Methods, and for further discussion see the SI). Spontaneous monolayer curvatures obtained from Eq.…”
Section: Monolayer Spontaneous Curvaturementioning
confidence: 99%
“…Sonne és munkatársai ugyan megmutatták, hogyan lehet az Ewald összegzésbõl származó nyomásjárulékot kiszámítani, 10 [15][16][17][18][19][20] Megmutattuk azonban, hogy az alkalmazott potenciál ilyetén megváltoztatása a szimuláció és az analízis között akár több száz bar rendszeres hibát is okozhat a számított nyomásprofilban. 21 E probléma elkerülésének érdekében megmutattuk, hogyan számítható ki és lokalizálható az elektrosztatikus kölcsönhatás hosszútávú korrekciójának laterális nyomáshoz adott járuléka az sPME módszer 14 alkalmazása mellett. 21 1.…”
Section: A Laterális Nyomásprofil Számításaunclassified
“…21 E probléma elkerülésének érdekében megmutattuk, hogyan számítható ki és lokalizálható az elektrosztatikus kölcsönhatás hosszútávú korrekciójának laterális nyomáshoz adott járuléka az sPME módszer 14 alkalmazása mellett. 21 1. Ábra.…”
Section: A Laterális Nyomásprofil Számításaunclassified