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Protein Vibrations and Elastic Network Models

  • Jan 1, 2022
  • Domenico Scaramozzino +2 more
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Abstract

In the previous chapter, we saw that protein dynamics is a major candidate to explain the structure-function relationship. Experimental techniques, such as X-ray crystallography and Nuclear Magnetic Resonance (NMR), have become very powerful nowadays in providing accurate descriptions of the three-dimensional protein structure. Plenty of structures are in fact resolved every year and deposited into public databases, such as the Protein Data Bank (PDB) [21]. As of December 2020, the PDB comprises a total of about 160,000 protein structures, 89% of which obtained from X-ray crystallography, 7% from NMR, and the remaining 4% resolved with other methodologies such as Electron Microscopy (EM) and hybrid methods [22]. The knowledge of the three-dimensional protein structure is obviously an important starting point in order to investigate its mechanism of action. A thorough analysis of its dynamics subsequently allows to predict its functional behavior. Hence, how can we investigate protein dynamics?One of the most used approach is through Molecular Dynamics (MD) simulations [23, 24]. MD is based on solving the Newton’s laws of motion for a system subjected to certain forces. The initial model of the system is usually taken from experimental structures, which can be represented at various levels of detail. Once the system is built, the forces acting on every atom are computed based on the derivation of potential energies. Different forms of potentials can be used for this purpose. Often these potential energies include spring terms for bond stretching and angle distortions, Lennard-Jones terms for long-range interactions, as well as Coulomb’s laws for Van der Waals and electrostatic effects [24]. Obtained the forces acting on the systems, the equations of motion are integrated to obtain the velocities and positions of all the atoms. This is carried out by adopting numerical integration strategies, which require discretization into small time frames of the order of femtoseconds. Although MD simulations can provide detailed and often accurate predictions of the trajectories of the system, the high computational burden and the difficulty to achieve stable solutions at very large time scales often constitute serious obstacles.

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