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For linear polymers there is generally an experimental relation between the melt viscosity η, intrinsic viscosity [η], and viscosity‐average molecular weight M̄v, which forms a one‐dimensional curve in the three‐dimensional space, η, [η], M̄v. Thus, from a knowledge of one of these quantities it is possible to obtain the other two. For randomly branched polymers, evidence is given in this paper to show that there exists a twodimensional surface in this same space so that any one of these three variables may be obtained from a determination of the other two. In such cases the viscosity‐average weight may be obtained from a measurement of both [η] and η. Such a relationship is shown to exist from the data of Charlesby on branched silicones as well as our own data on polyolefins.
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Warner L. Peticolas (1962) studied this question.
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