output
19982026
most citedA fractionally ionic approach to polarizability and van der Waals many-body dispersion calculations

128 citations

Showing 2017Show all

15 papers · 1 filter

cond-mat.mes-hall2017★ 38 cited

Multiscale modeling of a rectifying bipolar nanopore: explicit-water versus implicit-water simulations

Zoltán Ható, Mónika Valiskó, Tamás Kristóf +2

In a multiscale modeling approach, we present computer simulation results for a rectifying bipolar nanopore on two modeling levels. In an all-atom model, we use explicit water to s…

physics.app-ph2017★ 21 cited

Simulation of a model nanopore sensor: ion competition underlies device behavior

Eszter Mádai, Mónika Valiskó, András Dallos +1

We study a model nanopore sensor with which a very low concentration of analyte molecules can be detected on the basis of the selective binding of the analyte molecules to the bind…

cond-mat.soft2017★ 12 cited

Ordering transitions of weakly anisotropic hard rods in narrow slit-like pores

Roohollah Aliabadi, Peter Gurin, Enrique Velasco +1

The effect of strong confinement on the positional and orientational ordering is examined in a system of hard rectangular rods with length L and diameter D (L>D) using the Parsons-…

math.CO2017★ 1 cited

On the game total domination number

Csilla Bujtás

The total domination game is a two-person competitive optimization game, where the players, Dominator and Staller, alternately select vertices of an isolate-free graph . Each ve…

math.DS2017

Semistability of complex balanced kinetic systems with arbitrary time delays

György Lipták, Katalin M. Hangos, Mihály Pituk +1

In this letter we introduce a class of delayed kinetic systems derived from mass action type reaction network models. We define the time delayed positive stoichiometric compatibili…

math.CO2017

A Note on the Polytope of Bipartite TSP

Gergely Kovács, Zsolt Tuza, Béla Vizvári +1

The main result of this paper is that the polytope of the bipartite TSP is significantly different from that of the general TSP. Comb inequalities are known as facet defining ones…