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nMoldyn - Interfacing spectroscopic experiments, molecular dynamics simulations and models for time correlation functions

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TLDR
A synoptic view of the range of applications of the latest version of nMoldyn is presented, which includes new modules for a simulation-based interpretation of data from nuclear magnetic resonance spectroscopy, far infraredSpectroscopy and for protein secondary structure analysis.
Abstract
This article gives an introduction into the program nMoldyn, which has been originally conceived to support the interpretation of neutron scattering experiments on complex molecular systems by the calculation of appropriate time correlation functions from classical and quantum molecular dynamics simulations of corresponding model systems. Later the functionality has been extended to include more advanced time series analyses of molecular dynamics trajectories, in particular the calculation of memory functions, which play an essential role in the theory of time correlation functions. Here we present a synoptic view of the range of applications of the latest version of nMoldyn, which includes new modules for a simulation-based interpretation of data from nuclear magnetic resonance spectroscopy, far infrared spectroscopy and for protein secondary structure analysis.

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Fast Fourier Transform

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Divergent Diffusion Coefficients in Simulations of Fluids and Lipid Membranes

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References
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Book

Introduction to modern statistical mechanics

TL;DR: In this paper, the fundamentals conditions for equilibrium and stability of non-equilibrium systems are defined. And the Monte Carlo method in statistical mechanics is used for non-interacting (ideal) systems.
Book

Nonequilibrium statistical mechanics

TL;DR: The paradoxes of irreversibility as mentioned in this paper is a well-known problem in nonlinear problems, and it has been studied extensively in the literature for a long time, e.g. in the context of projection operators.
Journal ArticleDOI

Correlations in Space and Time and Born Approximation Scattering in Systems of Interacting Particles

TL;DR: In this paper, a natural time-dependent generalization for the well-known pair distribution function $g(mathrm{r})$ of systems of interacting particles is given, which gives rise to a very simple and entirely general expression for the angular and energy distribution of Born approximation scattering by the system.
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