Electronic coarse graining is a technique improving the predictive power of molecular dynamics simulations by representing electrons via a quantum harmonic oscillator. This construction, known as a Quantum Drude Oscillator, provides all molecular long-range responses by uniting many-body dispersion, polarisation and cross interactions to all orders. To demonstrate the predictive power of electronic coarse graining and provide insights into the physics of water, a molecular model of water based on Quantum Drude Oscillators is developed. The model is parametrised to the properties of an isolated molecule and a single cut through the dimer energy surface. Such a parametrisation makes the condensed phase properties of the model a predi...
The authors propose a new classical model for the water molecule. The geometry of the molecule is bu...
n this paper we describe a new Hamiltonian model for polarizable water, whose reliability should in ...
One of the important early applications of Quantum Mechanics was to explain the Van-der-Waal’s 1/R6...
Molecular simulations of water using classical, molecular mechanic potential energy functions have e...
Almost 50 years have passed from the first computer simulations of water, and a large number of mole...
A full-dimensional model of water, HBB2-pol, derived entirely from “first-principles”, is introduced...
In this work we present a new proposal to model intermolecular interactions and use it for water mol...
We show how machine learning techniques based on Bayesian inference can be used to reach new levels ...
We developed the RexPoN force field for water based entirely on quantum mechanics. It predicts the p...
In this work, we propose a new coarse-grained (CG) model for water by combining the features of two ...
Water is one of the most frequently studied fluids on earth. In this thesis, water was investigated ...
The enormous number of atoms in biological and macromolecular systems can prohibit the direct applic...
First published September 25, 2017.Water is vital to our everyday life, but its structure at a molec...
We have performed long molecular dynamics simulations of water using four popular water models, name...
Although liquid water is ubiquitous in chemical reactions at roots of life and climate on the earth,...
The authors propose a new classical model for the water molecule. The geometry of the molecule is bu...
n this paper we describe a new Hamiltonian model for polarizable water, whose reliability should in ...
One of the important early applications of Quantum Mechanics was to explain the Van-der-Waal’s 1/R6...
Molecular simulations of water using classical, molecular mechanic potential energy functions have e...
Almost 50 years have passed from the first computer simulations of water, and a large number of mole...
A full-dimensional model of water, HBB2-pol, derived entirely from “first-principles”, is introduced...
In this work we present a new proposal to model intermolecular interactions and use it for water mol...
We show how machine learning techniques based on Bayesian inference can be used to reach new levels ...
We developed the RexPoN force field for water based entirely on quantum mechanics. It predicts the p...
In this work, we propose a new coarse-grained (CG) model for water by combining the features of two ...
Water is one of the most frequently studied fluids on earth. In this thesis, water was investigated ...
The enormous number of atoms in biological and macromolecular systems can prohibit the direct applic...
First published September 25, 2017.Water is vital to our everyday life, but its structure at a molec...
We have performed long molecular dynamics simulations of water using four popular water models, name...
Although liquid water is ubiquitous in chemical reactions at roots of life and climate on the earth,...
The authors propose a new classical model for the water molecule. The geometry of the molecule is bu...
n this paper we describe a new Hamiltonian model for polarizable water, whose reliability should in ...
One of the important early applications of Quantum Mechanics was to explain the Van-der-Waal’s 1/R6...