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Simulation atomistic

Simulations may be classified as static and dynamic. In a static simulation no explicit account is taken of thermal motions in the system, which is therefore treated as if it were at a temperature of absolute zero. A molecular dynamics simulation, on the other hand, requires the specification of a temperature, which defines the kinetic energy to be distributed between the available degrees of freedom. By solving a set of classical equations of motion, such thermally induced reorientation phenomena as the vibrations, rotations, and translations of the system may be described. The two approaches have their advantages, which become clear in the following sections. [Pg.3]

Solid-state systems of particular interest in this book are conductive polymers with the ability to occlude dopants entering the bulk of the polymer sample, thus conferring on it its special electrical properties. Some of these properties are a consequence of the mobility of the dopant ions in the host polymer material, and these properties are responsible for such technological applications as battery electrodes,ion gates, and electrochromic devices, which depend on a field-induced oxidation of the polymer specified by its doping level. Various diffraction methods and tunnelling electron microscopy reveal that these [Pg.3]

The most critical aspect of atomistic simulations is thus the representation of the interactions between atoms by an algebraic function. If covalency is important, a part of the expression should contain details of how the interaction changes with angle, to mimic directional covalent bonds. In cases where a simulation is used to predict the location of a cluster of atoms within or at the surface of a solid, interactions between the atoms in the cluster, interactions between the atoms in the solid, and interactions between the atoms in the cluster and those in the solid must all be included. [Pg.70]

Results have shown that the properties of solids can usually be modeled effectively if the interactions are expressed in terms of those between just pairs of atoms. The resulting potential expressions are termed pair potentials. The number and form of the pair potentials varies with the system chosen, and metals require a different set of potentials than semiconductors or molecules bound by van der Waals forces. To illustrate this consider the method employed with nominally ionic compounds, typically used to calculate the properties of perfect crystals and defect formation energies in these materials. [Pg.70]

In an ionic material, the ions interact via long-range electrostatic (Coulombic) forces, as set out in the previous section. Instead of the simple expression used [Pg.70]

Ions of opposite charge will continually approach, and to offset this tendency, a repulsive energy term, which is only important at short range, must be added. [Pg.71]

Another short-range force that occurs in a solid is the weak van der Waals attraction between electron orbitals. There are a number of expressions for the short-range potential that takes both these factors into account. One commonly used expression is the Buckingham potential  [Pg.72]


Atomistically detailed models account for all atoms. The force field contains additive contributions specified in tenns of bond lengtlis, bond angles, torsional angles and possible crosstenns. It also includes non-bonded contributions as tire sum of van der Waals interactions, often described by Lennard-Jones potentials, and Coulomb interactions. Atomistic simulations are successfully used to predict tire transport properties of small molecules in glassy polymers, to calculate elastic moduli and to study plastic defonnation and local motion in quasi-static simulations [fy7, ( ]. The atomistic models are also useful to interiDret scattering data [fyl] and NMR measurements [70] in tenns of local order. [Pg.2538]

Conformational Transitions of Proteins from Atomistic Simulations... [Pg.66]

Related to the previous method, a simulation scheme was recently derived from the Onsager-Machlup action that combines atomistic simulations with a reaction path approach ([Oleander and Elber 1996]). Here, time steps up to 100 times larger than in standard molecular dynamics simulations were used to produce approximate trajectories by the following equations of motion ... [Pg.74]

Lolecular dynamics methods that we have discussed in this chapter, and the examples ave been used to illustrate them, fall into the category of atomistic simulations, in... [Pg.418]

II of the actual atoms (or at least the non-hydrogen atoms) in the core system are lented explicitly. Atomistic simulations can provide very detailed information about haviour of the system, but as we have discussed this typically limits a simulation to nosecond timescale. Many processes of interest occur over a longer timescale. In the if processes which occur on a macroscopic timescale (i.e. of the order of seconds) rather simple models may often be applicable. Between these two extremes are imena that occur on an intermediate scale (of the order of microseconds). This is the... [Pg.418]

Finally, we want to describe two examples of those isolated polymer chains in a sea of solvent molecules. Polymer chains relax considerably faster in a low-molecular-weight solvent than in melts or glasses. Yet it is still almost impossible to study the conformational relaxation of a polymer chain in solvent using atomistic simulations. However, in many cases it is not the polymer dynamics that is of interest but the structure and dynamics of the solvent around the chain. Often, the first and maybe second solvation shells dominate the solvation. Two recent examples of aqueous and non-aqueous polymer solutions should illustrate this poly(ethylene oxide) (PEO) [31]... [Pg.492]

Atomistic Simulation Group School of Mathematics and Physics Queen s University of Belfast Belfast BT7 INN, Northern Ireland. [Pg.339]

This article reviews progress in the field of atomistic simulation of liquid crystal systems. The first part of the article provides an introduction to molecular force fields and the main simulation methods commonly used for liquid crystal systems molecular mechanics, Monte Carlo and molecular dynamics. The usefulness of these three techniques is highlighted and some of the problems associated with the use of these methods for modelling liquid crystals are discussed. The main section of the article reviews some of the recent science that has arisen out of the use of these modelling techniques. The importance of the nematic mean field and its influence on molecular structure is discussed. The preferred ordering of liquid crystal molecules at surfaces is examined, along with the results from simulation studies of bilayers and bulk liquid crystal phases. The article also discusses some of the limitations of current work and points to likely developments over the next few years. [Pg.41]

Keywords Molecular mechanics, Monte Carlo molecular dynamics, atomistic simulation... [Pg.41]

Table 1. Atomistic simulations of bulk liquid crystals... [Pg.55]

An interesting variant of fully atomistic simulations arises when rigid sections of the model mesogen are replaced by simpler potentials. Cross and Fung [111] have replaced the biphenyl core of some n-alkylcyanobiphenyls with a large... [Pg.59]

As computer power continues to increase over the next few years, there can be real hope that atomistic simulations will have major uses in the prediction of phases, phase transition temperatures, and key material properties such as diffusion coefficients, elastic constants, viscosities and the details of surface adsorption. [Pg.61]

Wilson JA (1977) A Generalized Configuration - Dependent Band Model for Lanthanide Compounds and Conditions for Interconfiguration Fluctuations. 32 57-91 Wilson MR (1999) Atomistic Simulations of Liquid Crystals. 94 41-64 Winkler H, see Trautwein AX (1991) 78 1-96... [Pg.258]

P., Campbell, T. J., Ogata, S., Shimojo, F., Saini, S., Scalable atomistic simulation algorithms for materials research,... [Pg.251]

Another possible use of atomistic simulations would be the possibility of checking the simplest phenomenological approaches, that is, to validate an alternative description of the system based in a simpler mathematical description. [Pg.662]


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Atomistic Computer Simulation

Atomistic Computer Simulations Examples

Atomistic MD Simulations of CLs

Atomistic MD simulations

Atomistic Modeling and Simulations of Chalcogenide Glasses

Atomistic Potential Models for Ionic Liquid Simulations

Atomistic Simulation Methods

Atomistic Simulations of Crystal Nucleation and Growth

Atomistic Simulations of Liquid and Vitreous

Atomistic Simulations of Liquids

Atomistic Simulations of Neat Ionic Liquids - Structure and Dynamics

Atomistic Simulations of PEM Fragments and Substructures

Atomistic lattice simulations

Atomistic simulation Monte Carlo simulations

Atomistic simulation boundary conditions

Atomistic simulation experimental agreement

Atomistic simulation force fields

Atomistic simulation methodological advances

Atomistic simulation molecular dynamics

Atomistic simulation nucleic acids

Atomistic simulation of zeolites

Atomistic simulation predictive insights

Atomistic simulation quantitative structure property

Atomistic simulation relationships

Atomistic simulation sampling limitations

Atomistic simulation transition state theory

Atomistic simulations of ionic liquids

Atomistic simulations time scale

Atomistic simulations, bulk systems

Atomists

Computational methods atomistic simulation

Condensed-phase optimized molecular potentials for atomistic simulation

Explicit Solvent Models Atomistic Simulations

Extending Atomistic Time Scale Simulations by Optimization of the Action

Fully atomistic simulations

Functional Properties of Phase Change Materials from Atomistic Simulations

Greens function atomistic simulation

Ionic atomistic simulation

Mechanics and Atomistic Simulations

Molecular modeling atomistic simulation of nucleic acids

Multipolar Force Fields for Atomistic Simulations

Quasi-atomistic simulations

THES, atomistic simulations

Thermodynamics and Mechanical Properties of HMX from Atomistic Simulations

Thermodynamics atomistic simulation approach

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