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Models for Entanglement Formation

In the Doi-Edwards theory the plateau modulus and the tube diameter are related according to Eq. (40). Inserting Eq. (40) into (52) we finally obtain [Pg.53]

This relation is the central result of the scaling model for the entanglement distance. [Pg.53]

In the packing model [50,62,68] the entanglement distance is interpreted by the gradual build-up of geometrical restrictions due to the existence of other chains in the environment or, more precisely, the entanglement distance is determined by a volume which must contain a defined number of different chains. This approach is based on the observation that, for many polymer chains, the product of the density of the chain sections between entanglements is [Pg.53]

Neglecting the influence of chain ends, Eq. (55) yields for the entanglement distance [Pg.54]

With the number of entanglement strands ne/volume, the desired number of binary contacts per entanglement strand becomes [Pg.54]


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