Abstract
Polymers of arbitrary fractal connectivity are considered. A Flory theory of chain swelling, with an n-body repulsion, gives a lower critical dimension equal to the spectral dimension, ds, for any polymeric fractal with ds<2. The scaling form of the frequency-dependent complex viscosity of a monodisperse solution of polymeric fractals (at low or high concentration) is given in the absence of excluded-volume and entanglement effects.

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