1. iMod: Multipurpose normal mode analysis in internal coordinates
- Author
-
José Ignacio Garzón, Pablo Chacón, José Ramón López-Blanco, Ministerio de Ciencia e Innovación (España), and Human Frontier Science Program
- Subjects
Models, Molecular ,Statistics and Probability ,Flexibility (engineering) ,Quantitative Biology::Biomolecules ,Protein Conformation ,Computer science ,Monte Carlo method ,Dihedral angle ,Biochemistry ,Computer Science Applications ,law.invention ,Computational Mathematics ,Computational Theory and Mathematics ,Normal mode ,law ,Robustness (computer science) ,Nucleic Acid Conformation ,Cartesian coordinate system ,Biological system ,Monte Carlo Method ,Molecular Biology ,Z-matrix (chemistry) ,Software ,Simulation - Abstract
8 pags, 2 figs, 4 tabs. -- Supplementary data are available at Bioinformatics online., Motivation: Dynamic simulations of systems with biologically relevant sizes and time scales are critical for understanding macromolecular functioning. Coarse-grained representations combined with normal mode analysis (NMA) have been established as an alternative to atomistic simulations. The versatility and efficiency of current approaches normally based on Cartesian coordinates can be greatly enhanced with internal coordinates (IC). Results: Here, we present a new versatile tool chest to explore conformational flexibility of both protein and nucleic acid structures using NMA in IC. Consideration of dihedral angles as variables reduces the computational cost and non-physical distortions of classical Cartesian NMA methods. Our proposed framework operates at different coarse-grained levels and offers an efficient framework to conduct NMA-based conformational studies, including standard vibrational analysis, Monte-Carlo simulations or pathway exploration. Examples of these approaches are shown to demonstrate its applicability, robustness and efficiency. © The Author 2011. Published by Oxford University Press. All rights reserved., MICNN BFU2009-09552; Human Frontier Science Program RGP0039/2008
- Published
- 2011