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J. A. McCammon

Researcher at University of Houston

Publications -  17
Citations -  2480

J. A. McCammon is an academic researcher from University of Houston. The author has contributed to research in topics: Molecular dynamics & Thermodynamic integration. The author has an hindex of 16, co-authored 17 publications receiving 2426 citations.

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Prediction of pH-dependent properties of proteins.

TL;DR: It is suggested that the high protein dielectric constant improves the overall agreement with experiment because it accounts approximately for phenomena which tend to mitigate pKa shifts and which are not specifically included in the model.
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Separation‐shifted scaling, a new scaling method for Lennard‐Jones interactions in thermodynamic integration

TL;DR: In this paper, a new method of simultaneously scaling and shifting the LJ potential in molecular dynamics and thermodynamic integration (TI) simulations is presented, which allows the smooth creation or annihilation of atoms or molecules in an ensemble of solvent molecules during a molecular simulation.
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Computer-aided molecular design.

TL;DR: Two types of calculations that show special promise as design tools, the thermodynamic cycle-perturbation method and the Brownian reactive dynamics method, can be applied to calculate equilibrium and rate constants that describe many aspects of molecular recognition, stability, and reactivity.
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Open "Back Door" in a Molecular Dynamics Simulation of Acetylcholinesterase

TL;DR: Electrostatic calculations show a strong field at the back door, oriented to attract the substrate and the reaction product choline and to repel the other reaction product, acetate, which suggests that substrate, products, or solvent could move through this "back door," in addition to the entrance revealed by the crystallographic structure.
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Continuum model calculations of solvation free energies: accurate evaluation of electrostatic contributions

TL;DR: In this paper, the free energies of solvation of several small molecules were calculated based on the linearized Poisson-Boltzmann equation for the electrostatic potentials using the finite-difference scheme.