Witold Brostow (1), Nandika A. D'Souza (1), Josef Kubát (2) and Robert D. Maksimov (3)
(1) Department of Materials Science, University of North Texas, Denton, TX 76203-5310,
                        USA
                        (2) Department of Polymer Technology, Chalmers University of Technology, S-412-96
                        Gothenburg, Sweden
                        (3) Institute of Polymer Mechanics of the Latvian Academy of Sciences, Aizkraukles
                        iela 23, LV-1006 Riga, Latvia
ABSTRACT
Service performance seems to be the ultimate test of successful synthesis, processing,
                        characterization and testing of polymeric materials. Viscoelasticity and the time
                        dependance of mechanical properties can be considered as a nuisance, but in fact they
                        provide us with the capability of prediction of long-term performance in service on
                        the basis of short-term tests. The material characteristics and their influence on
                        long-term life prediction are evaluated using two concepts, the cooperative response
                        of the material and the chain relaxation capability (CRC). We show quantitative predictions
                        using the time-temperature correspondence, time-strain correspondence, frequency-temperature
                        correspondence, stress-strain correspondence and the slow crack propagation on the
                        basis of these concepts. The predictions include the use of a generalized temperature
                        shift factor aT formula. Our formula includes the W-L-F equation of 1955 as a special
                        case and has a much larger range of applications. Our stress shift factor as equation
                        provides a prediction tool for a phenomenon demonstrated experimentally already in
                        1948. 
                        
                        Keywords: Polymer sercive performance ; time dependance of mechanical properties ;
                        viscoelasticity ; correspondence principles ; shift factor.