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Form function of an isolated chain exact results

2 Form function of an isolated chain exact results [Pg.585]

The form function H(q) associated with the continuous model is a function /i(x, z) [see (13.1.152)] and this function can be expanded in powers of z [Pg.585]

In principle, h(x) can be calculated directly by starting from (13.1.148) and (13.1.153). It is also possible to get the result through field theory. [Pg.585]

Using renormalization theory, Witten and Schafer2 calculated the expansion of the form factor, in the limit z - cc, to first order in e = 4 — d and to second-order in x. Using the notation introduced above, we can express their result as follows [Pg.585]

On the other hand, it is not difficult to calculate hrx to first-order in e, by starting from eqn (13.1.153). In this way, one obtains (des Cloizeaux and Duplantier)27 for x 1 [Pg.585]




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Form function of an isolated chain

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