Abstract
Recent advances in computing technology have enabled microsecond long all-atom molecular dynamics (MD) simulations of biological systems. Methods that can distill the salient features of such large trajectories are now urgently needed. Conventional clustering methods used to analyze MD trajectories suffer from various setbacks, namely (i) they are not data driven, (ii) they are unstable to noise and changes in cut-off parameters such as cluster radius and cluster number, and (iii) they do not reduce the dimensionality of the trajectories, and hence are unsuitable for finding collective coordinates. We advocate the application of principal component analysis (PCA) and a non-metric multidimensional scaling (nMDS) method to reduce MD trajectories and overcome the drawbacks of clustering. To illustrate the superiority of nMDS over other methods in reducing data and reproducing salient features, we analyze three complete villin headpiece folding trajectories. Our analysis suggests that the folding process of the villin headpiece is structurally heterogeneous.
Highlights
Molecular Dynamics (MD) simulations are frequently used today to study protein folding
As we know very little about the differences between structures enroute to folding, we choose to work with a metric free multidimensional scaling method.we discuss the non-metric multidimensional scaling (nMDS) method and the results obtained from applying principal component analysis (PCA) and nMDS to our trajectories
We explain the implementation of nMDS. nMDS is an unsupervised data geometrization method placing N points representing the objects under study, in a certain metric space E, such that the pairwise distances d(i,j) of the points in E have consistency with the pairwise dissimilarities d(i,j) of the corresponding objects in the input data [20,21,22,23,26,27]
Summary
Molecular Dynamics (MD) simulations are frequently used today to study protein folding. As we know very little about the differences between structures enroute to folding, we choose to work with a metric free multidimensional scaling method.we discuss the nMDS method and the results obtained from applying PCA and nMDS to our trajectories.
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