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Non-shearing Fields and Extension

In order to proceed with the evaluation of the time-dependent Poisson ratio v(0, both sets of relaxation behaviour are required. Now from Chapter 2 we know the Poisson ratio is the ratio of the contractile to the tensile strain and that for an incompressible fluid the Poisson ratio v = 0.5. Suppose we were able to apply a step deformation as we did for a shear stress relaxation experiment. The derivation then follows the same course as that to Equation (4.69)  [Pg.144]

This represents the relaxation of that stress in terms of the Young s relaxation function. Now we can express this as a viscosity by multiplying both sides by time t and integrating to get [Pg.144]

The first term on the left is the viscosity in extension, an extensional viscosity rje  [Pg.145]

The constant Tr is called the Trouton ratio10 and has a value of 3 in this experiment with an incompressible fluid in the linear viscoelastic limit. The elongational behaviour of fluids is probably the most significant of the non-shear parameters, because many complex fluids in practical applications are forced to extend and deform. Studying this parameter is an area of great interest for theoreticians and experimentalists. [Pg.145]

Viscoelastic Properties of Polymers, 3rd edn, Wiley, New York, 1980. [Pg.145]


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