Literature DB >> 16581377

Peptide and protein folding and conformational equilibria: theoretical treatment of electrostatics and hydrogen bonding with implicit solvent models.

Wonpil Im1, Jianhan Chen, Charles L Brooks.   

Abstract

Since biomolecules exist in aqueous and membrane environments, the accurate modeling of solvation, and hydrogen bonding interactions in particular, is essential for the exploration of structure and function in theoretical and computational studies. In this chapter, we focus on alternatives to explicit solvent models and discuss recent advances in generalized Born (GB) implicit solvent theories. We present a brief review of the successes and shortcomings of the application of these theories to biomolecular problems that are strongly linked to backbone H-bonding and electrostatics. This discussion naturally leads us to explore existing areas for improvement in current GB theories and our approach towards addressing a number of the key issues that remain in the refinement of these models. Specifically, the critical importance of balancing solvation forces and intramolecular forces in GB models is illustrated by examining the influence of backbone hydrogen bond strength and backbone dihedral energetics on conformational equilibria of small peptids.

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Year:  2005        PMID: 16581377     DOI: 10.1016/S0065-3233(05)72007-6

Source DB:  PubMed          Journal:  Adv Protein Chem        ISSN: 0065-3233


  28 in total

1.  Examination of the quality of various force fields and solvation models for the equilibrium simulations of GA88 and GB88.

Authors:  Juan Zeng; Yongxiu Li; John Z H Zhang; Ye Mei
Journal:  J Mol Model       Date:  2016-07-08       Impact factor: 1.810

2.  Membrane assembly of simple helix homo-oligomers studied via molecular dynamics simulations.

Authors:  Lintao Bu; Wonpil Im; Charles L Brooks
Journal:  Biophys J       Date:  2006-11-03       Impact factor: 4.033

3.  A method to determine dielectric constants in nonhomogeneous systems: application to biological membranes.

Authors:  Hugh Nymeyer; Huan-Xiang Zhou
Journal:  Biophys J       Date:  2007-10-19       Impact factor: 4.033

Review 4.  CHARMM: the biomolecular simulation program.

Authors:  B R Brooks; C L Brooks; A D Mackerell; L Nilsson; R J Petrella; B Roux; Y Won; G Archontis; C Bartels; S Boresch; A Caflisch; L Caves; Q Cui; A R Dinner; M Feig; S Fischer; J Gao; M Hodoscek; W Im; K Kuczera; T Lazaridis; J Ma; V Ovchinnikov; E Paci; R W Pastor; C B Post; J Z Pu; M Schaefer; B Tidor; R M Venable; H L Woodcock; X Wu; W Yang; D M York; M Karplus
Journal:  J Comput Chem       Date:  2009-07-30       Impact factor: 3.376

Review 5.  Biomolecular simulation and modelling: status, progress and prospects.

Authors:  Marc W van der Kamp; Katherine E Shaw; Christopher J Woods; Adrian J Mulholland
Journal:  J R Soc Interface       Date:  2008-12-06       Impact factor: 4.118

6.  VR-SCOSMO: A smooth conductor-like screening model with charge-dependent radii for modeling chemical reactions.

Authors:  Erich R Kuechler; Timothy J Giese; Darrin M York
Journal:  J Chem Phys       Date:  2016-04-28       Impact factor: 3.488

7.  Exploring a multi-scale method for molecular simulation in continuum solvent model: Explicit simulation of continuum solvent as an incompressible fluid.

Authors:  Li Xiao; Ray Luo
Journal:  J Chem Phys       Date:  2017-12-07       Impact factor: 3.488

8.  Applications of MMPBSA to Membrane Proteins I: Efficient Numerical Solutions of Periodic Poisson-Boltzmann Equation.

Authors:  Wesley M Botello-Smith; Ray Luo
Journal:  J Chem Inf Model       Date:  2015-10-05       Impact factor: 4.956

9.  A Continuum Poisson-Boltzmann Model for Membrane Channel Proteins.

Authors:  Li Xiao; Jianxiong Diao; D'Artagnan Greene; Junmei Wang; Ray Luo
Journal:  J Chem Theory Comput       Date:  2017-06-14       Impact factor: 6.006

10.  Ionic Solution: What Goes Right and Wrong with Continuum Solvation Modeling.

Authors:  Changhao Wang; Pengyu Ren; Ray Luo
Journal:  J Phys Chem B       Date:  2017-12-01       Impact factor: 2.991

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