The dynamical transition in proteins and non-Gaussian behavior of low frequency modes in Self Consistent Normal Mode Analysis
Jianguang Guo, Timo Budarz, Joshua M. Ward, and Earl W. Prohofsky

TL;DR
This paper introduces an enhanced Self Consistent Normal Mode Analysis incorporating anharmonic potentials and quantum theory to explain the dynamical transition and non-Gaussian behavior of low-frequency protein modes at physiological temperatures.
Contribution
It presents a novel approach combining anharmonic potentials and quantum harmonic oscillator theory within SCNMA to elucidate protein dynamical transitions and non-Gaussian motions.
Findings
Soft bond modes exhibit significant non-Gaussian dynamics at physiological temperature.
Dynamical transition caused by softening of low-frequency torsional modes.
Modes shift from Gaussian to classical distribution with increasing temperature.
Abstract
Self Consistent Normal Mode Analysis (SCNMA) is applied to heme c type cytochrome f to study temperature dependent protein motion. Classical Normal Mode Analysis (NMA) assumes harmonic behavior and the protein Mean Square Displacement (MSD) has a linear dependence on temperature. This is only consistent with low temperature experimental results. To connect the protein vibrational motions between low temperature and physiological temperature, we have incorporated a fitted set of anharmonic potentials into SCNMA. In addition, Quantum Harmonic Oscillator (QHO) theory has been used to calculate the displacement distribution for individual vibrational modes. We find that the modes involving soft bonds exhibit significant non-Gaussian dynamics at physiological temperature, which suggests it may be the cause of the non-Gaussian behavior of the protein motions probed by Elastic Incoherent…
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