Volume 30, Issue 2 pp. 825-842
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The viscoelastic properties of rubber–resin blends. III. The effect of resin concentration

J. B. Class

J. B. Class

Hercules Incorporated, Hercules Research Center, Wilmington, Delaware 19894

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S. G. Chu

S. G. Chu

Hercules Incorporated, Hercules Research Center, Wilmington, Delaware 19894

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First published: February 1985
Citations: 43

Abstract

The viscoelastic properties of a rubber–resin blend, which influences performance of the blend as a pressure-sensitive adhesive, depend upon the structure of the resin as well as its molecular weight. The effect of the concentration of a compatible resin in the blend was examined using a mechanical spectrometer. Four types of resins were used. These are the rosin esters, polyterpenes, pure monomer resins such as polystyrene and poly(vinyl cyclohexane), and petroleum stream resins. Each was examined in blends with both natural rubber and styrene–butadiene rubber over a range of concentrations. It is shown that the temperature of the tan δ peak for compatible systems can be predicted by the Fox equation, Turn:x-wiley:00218995:media:APP070300231:tex2gif-stack-1 = W1Turn:x-wiley:00218995:media:APP070300231:tex2gif-stack-2 + W2Turn:x-wiley:00218995:media:APP070300231:tex2gif-stack-3, where W1 and W2 are the weight fractions of the resin and rubber, respectively, and the Tg's are the tan δ peak temperatures in K. The plateau modulus Gurn:x-wiley:00218995:media:APP070300231:tex2gif-stack-4 for a blend can be identified as the G′ value in the rubbery plateau at the point where tan δ is at a minimum. The relationship between Gurn:x-wiley:00218995:media:APP070300231:tex2gif-stack-5 and Gurn:x-wiley:00218995:media:APP070300231:tex2gif-stack-6, the plateau modulus for the undiluted elastomer, is shown to be proportional to the volume fraction of the elastomer raised to the 2.3–2.4 power for natural rubber with six different compatible resins. The exponent for styrene–butadiene rubber is 2.5–2.6 with four different resins. Using these relationships, both the tan δ peak temperature and plateau modulus can be predicted for a rubber–resin system from data on the unmodified elastomer and on one typical rubber–resin blend.

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