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James Andrew McCammon

Researcher at University of California, San Diego

Publications -  78
Citations -  3842

James Andrew McCammon is an academic researcher from University of California, San Diego. The author has contributed to research in topics: Active site & Molecular dynamics. The author has an hindex of 32, co-authored 78 publications receiving 3659 citations. Previous affiliations of James Andrew McCammon include University of California, Berkeley & University of Houston.

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Journal Article

The Statistical-Thermodynamic Basis for Computation of Binding Affinities

TL;DR: This article reviews and extends the connections of some important computational methods with the underlying statistical thermodynamics of noncovalent binding, and a derivation of the standard free energy of binding forms the basis of this review.
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The determinants of pKas in proteins.

TL;DR: In this paper, the pKas averaged over NMR structure sets are more accurate than those based upon single crystal structures, and use of atomic parameters optimized to reproduce hydration energies of small molecules improves agreement with experiment when a low protein dielectric constant is assumed.
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Computer simulation of protein-protein association kinetics: acetylcholinesterase-fasciculin.

TL;DR: In this paper, the role of electrostatic interactions in promoting fast association of acetylcholinesterase with its peptidic inhibitor, the neurotoxin fasciculin, was investigated.
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Acetylcholinesterase: electrostatic steering increases the rate of ligand binding.

TL;DR: Brownian dynamics simulations have been used to calculate the diffusion-controlled rate constants for the binding of a positively charged ligand to several models of acetylcholinesterase and show that electrostatic steering of ligands contributes to the high rate constants that are observed experimentally for AChE.
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Coupling nonpolar and polar solvation free energies in implicit solvent models

TL;DR: In this article, a theoretical formalism is proposed to account for coupling by minimizing the Gibbs free energy of the solvent with respect to a solvent volume exclusion function and the resulting differential equation is extended to microscopic scales by explicitly considering curvature corrections as well as dispersion and electrostatic contributions.