TY - JOUR
T1 - Solvation and cavity occupation in biomolecules
AU - Lynch, Gillian C.
AU - Perkyns, John S.
AU - Nguyen, Bao Linh
AU - Pettitt, B. Montgomery
N1 - Publisher Copyright:
© 2014 Elsevier B.V. All rights reserved.
PY - 2015/5
Y1 - 2015/5
N2 - Background: Solvation density locations are important for protein dynamics and structure. Knowledge of the preferred hydration sites at biomolecular interfaces and those in the interior of cavities can enhance understanding of structure and function. While advanced X-ray diffraction methods can provide accurate atomic structures for proteins, that technique is challenged when it comes to providing accurate hydration structures, especially for interfacial and cavity bound solvent molecules. Methods: Advances in integral equation theories which include more accurate methods for calculating the long-ranged Coulomb interaction contributions to the three-dimensional distribution functions make it possible to calculate angle dependent average solvent structure, accurately, around and inside irregular molecular conformations. The proximal radial distribution method provides another approximate method to determine average solvent structures for biomolecular systems based on a proximal or near neighbor solvent distribution that can be constructed from previously collected solvent distributions. These two approximate methods, along with all-atom molecular dynamics simulations are used to determine the solvent density inside the myoglobin heme cavity. Discussion and results: Myoglobin is a good test system for these methods because the cavities are many and one is large, tens of Å3, but is shown to have only four hydration sites. These sites are not near neighbors which implies that the large cavity must have more than one way in and out. Conclusions: Our results show that main solvation sites are well reproduced by all three methods. The techniques also produce a clearly identifiable solvent pathway into the interior of the protein. General significance: The agreement between molecular dynamics and less computationally demanding approximate methods is encouraging. This article is part of a Special Issue entitled Recent developments of molecular dynamics.
AB - Background: Solvation density locations are important for protein dynamics and structure. Knowledge of the preferred hydration sites at biomolecular interfaces and those in the interior of cavities can enhance understanding of structure and function. While advanced X-ray diffraction methods can provide accurate atomic structures for proteins, that technique is challenged when it comes to providing accurate hydration structures, especially for interfacial and cavity bound solvent molecules. Methods: Advances in integral equation theories which include more accurate methods for calculating the long-ranged Coulomb interaction contributions to the three-dimensional distribution functions make it possible to calculate angle dependent average solvent structure, accurately, around and inside irregular molecular conformations. The proximal radial distribution method provides another approximate method to determine average solvent structures for biomolecular systems based on a proximal or near neighbor solvent distribution that can be constructed from previously collected solvent distributions. These two approximate methods, along with all-atom molecular dynamics simulations are used to determine the solvent density inside the myoglobin heme cavity. Discussion and results: Myoglobin is a good test system for these methods because the cavities are many and one is large, tens of Å3, but is shown to have only four hydration sites. These sites are not near neighbors which implies that the large cavity must have more than one way in and out. Conclusions: Our results show that main solvation sites are well reproduced by all three methods. The techniques also produce a clearly identifiable solvent pathway into the interior of the protein. General significance: The agreement between molecular dynamics and less computationally demanding approximate methods is encouraging. This article is part of a Special Issue entitled Recent developments of molecular dynamics.
KW - Integral equations
KW - Molecular dynamics
KW - Proximal radial distribution functions
KW - Solvation
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U2 - 10.1016/j.bbagen.2014.09.020
DO - 10.1016/j.bbagen.2014.09.020
M3 - Article
C2 - 25261777
AN - SCOPUS:84923165835
SN - 0304-4165
VL - 1850
SP - 923
EP - 931
JO - Biochimica et Biophysica Acta - General Subjects
JF - Biochimica et Biophysica Acta - General Subjects
IS - 5
ER -