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Size and Form of the Macromolecular Coil

A macromolecular coil at equilibrium has a spherical form (Section 1.4). Under deformation of the system, the macromolecular coil change its form that is characterised in this case by the tensor of gyration [Pg.80]

In normal co-ordinates, to which we transform in accordance with the rule defined by (1.13), the expression for the tensor of gyration acquires the form [Pg.80]

This relation is valid both for the macromolecular coil in a viscous liquid and for the macromolecular coil in an entangled system. [Pg.80]

At constant velocity gradient Xik, the moments (pfpk) are given by relations (4.46) for the diffusive mechanism of relaxation, and by similar formula (there is a difference in definition of the relaxation times only) for the rep-tation mechanism, so that we can evaluate the expression for the tensor of gyration of the macromolecular coil, taking into account alternative mechanisms of relaxation [Pg.82]

The function of density distribution p(r) can also be introduced in the non-equilibrium state it must now satisfy the following conditions [Pg.82]


To characterise the size and form of the macromolecular coil, one can introduce a function of density of the number of particles of the chain... [Pg.8]

The mean size and form of the macromolecular coil is characterised by the set of the tensors (pf / , a = 1,2,..., N. To describe relaxation of macromolecular coil, it is convenient to use the non-dimensional tensor variables... [Pg.143]


See other pages where Size and Form of the Macromolecular Coil is mentioned: [Pg.80]   


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