1986
DOI: 10.1002/bip.360250913
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The distribution of charged groups in proteins

Abstract: SynopsisThe distributions of charged groups in 32 proteins of known three-dimensional structure have been analyzed to determine how regularly the groups are spread over the molecule's surfaces, and to identify and to study those proteins where charge asymmetry would seem important for their function. The distributions have been analyzed in terms of charge "polarity," surface "charge density," and electric dipole moments. More detailed studies of the distributions for individual proteins are made using map proj… Show more

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Cited by 131 publications
(78 citation statements)
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References 24 publications
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“…An explanation might be that the charge density is not distributed homogeneously over the surface and can differ between proteins. This hypothesis was checked with the data presented by Barlow and Thornton [43], who calculated local and overall charge densities at pH 7.0 for several proteins on the basis of their crystal structures. They found Table 1 overall surface charge densities to be rather similar.…”
Section: Resultsmentioning
confidence: 94%
“…An explanation might be that the charge density is not distributed homogeneously over the surface and can differ between proteins. This hypothesis was checked with the data presented by Barlow and Thornton [43], who calculated local and overall charge densities at pH 7.0 for several proteins on the basis of their crystal structures. They found Table 1 overall surface charge densities to be rather similar.…”
Section: Resultsmentioning
confidence: 94%
“…There are 26 basic amino acids and only three acidic residues per 100-residue subunit. Whereas 29Íž100 is not unusual for the number of charged residues in a protein (25), it is common that the charge is more evenly distributed between acidic and basic residues so that the net charge is considerably smaller in magnitude (26). Moreover, the spatial charge distribution of the DEN2C dimer is remarkably nonuniform.…”
Section: Resultsmentioning
confidence: 99%
“…, NR), of the coordinates of NG charges are extracted from the set of surface atoms ( R S ) using an integer-number Monte Carlo algorithm (Spassov & Atanasov, 1994). A similar approach was used by Barlow and Thornton (1986) for analysis of charge asymmetry. The frequencies, f(AGei,rnd), of a random constellation in the intervals of AGei are very similar to the normal (Gaussian) distribution, p(AC,,), indicating that Rmd,i is sufficiently large for a statistical investigation.…”
Section: Monte Carlo Simulationsmentioning
confidence: 99%