Thermal conductivity and thermal expansivity of in situ composites of a liquid crystalline polymer and polycarbonate

• Published in: Polymer engineering and science Vol. 36; no. 6; pp. 827 - 834
• Main Authors: Choy, C. L., Lau, K. W. E., Wong, Y. W., Ma, H. M., Yee, A. F.
• Format: Journal Article
• Language: English
• Published: Hoboken Wiley Subscription Services, Inc., A Wiley Company 01.03.1996; Wiley Subscription Services; Society of Plastics Engineers, Inc
• Subjects: Applied sciences; Exact sciences and technology; Expansion (Heat); Fibrous composites; Mixing; Physical properties; Plastics; Polycarbonates; Polymer industry, paints, wood; Polymer liquid crystals; Properties and testing; Technology of polymers; Thermic properties and inflammability; Thermal properties; Thermal expansion; Binary mixture; Molecular orientation; Thermal conductivity; Fracture surface; Esteramide copolymer; Polycarbonate; Liquid crystals
• ISSN: 0032-3888; 1548-2634
• DOI: 10.1002/pen.10470

The thermal conductivity and thermal expansivity of extruded blends of a liquid crystalline polymer (LCP) and polycarbonate (PC) with volume fraction (Vf) of LCP between 0.09 and 0.8 have been measured as functions of draw ratios λ ranging from 1.3 to 15. At Vf < 0.3, the LCP domains are dispersed in a PC matrix and the aspect ratio of the domains increases with increasing λ. At Vf > 0.55, phase inversion has occurred and the LCP becomes the continuous phase. The axial thermal conductivity K∥ increases while the axial expansivity α∥ decreases sharply with increasing λ, as a result of the higher aspect ratio of the LCP fibrils and the improved molecular orientation within the fibrils. Since the transverse thermal conductivity and expansivity are little affected by drawing, the blends exhibit strong anisotropy in the thermal conduction and expansion behavior at high λ. At Vf < 0.3, the behavior of K∥ is reasonably modeled by the Halpin‐Tsai equation for short fiber composites. At high draw ratio (λ = 15), all the blends behave like unidirectional continuous fiber composites, so K∥ and α∥ follow the rule of mixtures and the Schapery equation, respectively.