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Schellman helix-coil model

The Schellman helix-coil model. A helix-coil model developed by JA Schellman 7 is simpler than the Zimm-Bragg model, and works well for short chains. Consider a chain having N units. [Pg.512]

At this temperature, the entropy change for dissolution of liquid hydrocarbons in water is zero. However, the entropy of protein denaturation is far from zero at this temperature but amounts to 17.6 J - K l per mole of amino acid residues (Privalov, 1979), a value that corresponds to an 8-fold increase of the number of possible configurations and is close to the value expected for the helix-coil transition of polypeptides (Schellman, 1955). This difference shows that an oil drop is an inadequate model for a globular protein. A more suitable model resembles that of a small crystal with a quite definite positive melting entropy (see also Bellow, 1977, 1978). [Pg.225]

As is apparent from Figure 10.1, an a-helical structure imposes fairly rigid constraints on the relative positions of successive residues in a peptide chain. Thus there is a loss of entropy that must be overcome energetically in order for an a-helix to form. To explain the underlying biophysics of this system, John Schellman introduced a theory of helix-coil transitions that is motivated by the Ising model for one-dimensional spin system in physics [180, 170],... [Pg.242]


See other pages where Schellman helix-coil model is mentioned: [Pg.181]    [Pg.439]    [Pg.519]   
See also in sourсe #XX -- [ Pg.512 ]




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