2008
DOI: 10.1110/ps.036335.108
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A fast and accurate computational approach to protein ionization

Abstract: We report a very fast and accurate physics-based method to calculate pH-dependent electrostatic effects in protein molecules and to predict the pK values of individual sites of titration. In addition, a CHARMm-based algorithm is included to construct and refine the spatial coordinates of all hydrogen atoms at a given pH. The present method combines electrostatic energy calculations based on the Generalized Born approximation with an iterative mobile clustering approach to calculate the equilibria of proton bin… Show more

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Cited by 139 publications
(132 citation statements)
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“…He recognized that net charge on a protein would influence the ionization of individual groups and incorporated this into the first model developed to understand acid/base properties of proteins. This model was extended by Tanford and Kirkwood (9) in an important paper that triggered an interest in factors that determine pK values of the ionizable groups in proteins that continues to the present day (10).…”
Section: Historical Perspectivementioning
confidence: 99%
“…He recognized that net charge on a protein would influence the ionization of individual groups and incorporated this into the first model developed to understand acid/base properties of proteins. This model was extended by Tanford and Kirkwood (9) in an important paper that triggered an interest in factors that determine pK values of the ionizable groups in proteins that continues to the present day (10).…”
Section: Historical Perspectivementioning
confidence: 99%
“…Secondly, the binding sites of insulin chain A is not present in the EIII as indicated by the pairwise sequence alignment and superimposition of the crystal structures of EIII 2) and insulin receptor extracellular domain. [13][14][15][16]) These evidences increased the confidence level that insulin chain A oxidized ammonium salt should not have any interaction with EIII. Each individual plate contained the reference and negative controls.…”
Section: Methodsmentioning
confidence: 80%
“…The subscript x denotes differentiation with respect to x. We seek φ(x) which satisfies equation (36) for all x, not just when x = n − N/2. Then, from such a φ(x) we will be able to recover the discrete solution ψ n (τ ) via ξ = xR and equation (30).…”
Section: Analytical Resultsmentioning
confidence: 99%
“…β = 1), then equation (36) reduces to the nonlinear Schrödinger equation with a cubic nonlinearity, which has a well-known solution satisfying all the above constraints [9],…”
Section: Analytical Resultsmentioning
confidence: 99%