Abstract
With a two-step approach,a pressure,P,and temperature,T,dependent constitutive model of shear modulus,G,applicable to metals was developed in this work. The goal of the first step is to find the relation of G with P along 0 K isotherm,i.e. the functional form of G1=G1(P,0 K),and the second one is to find the relation of G,starting from a given state of (P,0 K) with a value that was already determined in the first step,with T along the isobar of P,i.e. the functional form of G=G(P,T) or the constitutive model proposed by us. In both steps,results of supersonic measurement and first principles calculation were used. Aluminum,as a model material,was utilized to validate the rationality of this model. It is demonstrated that the predicted results of this model are in satisfactory agreement with the measured and numerically simulated G despite whether it evolves along shock compressed,isentropic,isothermal,or isobaric loci,thereby displaying the rationality and the universal nature of this constitutive model.
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