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Form function of an isolated chain semi-phenomenological approaches, thermic sequences

3 Form function of an isolated chain semi-phenomenological approaches, thermic sequences  [Pg.587]

An approximate expression of h(x) for a chain with a critical exponent v can be obtained in a very simple way as was done by Peterlin (1955)31, and also Ptitsyn (1957)32 and Benoit (1957).33 The basic assumptions are that [Pg.587]

Unfortunately, the result (13.1.167) is not as good as could be expected, for reasons already explained in connection with the calculation of the radius of gyration (Chapter 4, Section 2.1.2). In fact, eqns (13.1.164) and (13.1.165) represent reality only very crudely (see Section 1.5.6 and Chapter 10, Section 7.2). Actually, the equality (13.1.166) can be tested by comparison with exact results. [Pg.587]

the value of h, which can be deduced from it, is given by (13.1.167) and [Pg.587]

Moreover, starting from (13.1.167) and expanding in powers of x, we find [Pg.588]




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Chain sequence

FUNCTIONALIZED CHAINS

Form function

Form function of an isolated chain

Functional form

Isolated chains

Phenomenological

Phenomenology/phenomenologic

Semi functions

Sequence-function

Sequencing isolation

Thermic

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