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Residual stresses in amorphous materials

Real polymeric materials are viscoelastic bodies. In a purely elastic material stresses a(t) are proportional to deformations e(t), and the coefficient of proportionality is Young s modulus E, i.e., at any time t [Pg.83]

Stresses in viscoelastic materials remember deformation prehistory and so are not an unambiguous function of instantaneous deformations however, they may be expressed by a functional. For a linear viscoelastic material, the relationship between stresses and deformations [Pg.83]

One method for overcoming this difficulty is to introduce the modified (or reduced) time t which allows the use of integral relationships with different arguments. The definition of modified time is based on the principle of time-temperature superposition. This is the usual way to generalize temperature-dependent functions using the argument [Pg.85]

The most popular and widely used formula for the function aT(T) is the Williams-Landel-Ferry equation, which is quite adequate for amorphous polymers above the glass transition temperature  [Pg.85]

The temperature dependence of the relaxation times introduced into mechanical equations by means of Eq. (2.93) was used to calculate the residual stresses in cooling amorphous polymers. [Pg.86]


See other pages where Residual stresses in amorphous materials is mentioned: [Pg.83]   
See also in sourсe #XX -- [ Pg.83 , Pg.84 , Pg.85 , Pg.86 ]




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