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Modeling Molecular Kinetics with tICA and the Kernel Trick
Author(s) -
Christian R. Schwantes,
Vijay S. Pande
Publication year - 2015
Publication title -
journal of chemical theory and computation
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 2.001
H-Index - 185
eISSN - 1549-9626
pISSN - 1549-9618
DOI - 10.1021/ct5007357
Subject(s) - kernel (algebra) , computer science , molecular dynamics , markov chain , series (stratigraphy) , statistical physics , algorithm , force field (fiction) , nonlinear system , field (mathematics) , folding (dsp implementation) , protein folding , theoretical computer science , biological system , artificial intelligence , machine learning , computational chemistry , chemistry , mathematics , physics , paleontology , quantum mechanics , pure mathematics , electrical engineering , biology , engineering , biochemistry , combinatorics
The allure of a molecular dynamics simulation is that, given a sufficiently accurate force field, it can provide an atomic-level view of many interesting phenomena in biology. However, the result of a simulation is a large, high-dimensional time series that is difficult to interpret. Recent work has introduced the time-structure based Independent Components Analysis (tICA) method for analyzing MD, which attempts to find the slowest decorrelating linear functions of the molecular coordinates. This method has been used in conjunction with Markov State Models (MSMs) to provide estimates of the characteristic eigenprocesses contained in a simulation (e.g., protein folding, ligand binding). Here, we extend the tICA method using the kernel trick to arrive at nonlinear solutions. This is a substantial improvement as it allows for kernel-tICA (ktICA) to provide estimates of the characteristic eigenprocesses directly without building an MSM.

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