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Semi-crystalline shear modulus

The conditions under which a particular deformation mode (coarse shear banding or deformation in a diffuse shear zone) predominantes seem to depend mainly on the ambient temperature, T, as compared to the glass transition temperature, T, of the material. This hypothesis can be deduced from a diagram of shear modulus G vs. ratio T/T for the tested polymers (Fig. 32). The amorphous PS as well as the semi-crystalline polymers PP and PB-1 exhibit a tendency to formation of coarse shear bands when the ratio of T/T is distinctly smaller than 0.75. There exists a... [Pg.262]

Figure 3.2 Shear storage modulus plot for semi-crystalline Nylon 6,6 demonstrating a, 3 and y transitions. Sonrce Anthor s own files... Figure 3.2 Shear storage modulus plot for semi-crystalline Nylon 6,6 demonstrating a, 3 and y transitions. Sonrce Anthor s own files...
Figure 13.4 Shear storage modulus - temperature plot for semi-crystalline 6,6 Nylon demonstrating alpha, beta and gamma transitions. Source Author s own files)... Figure 13.4 Shear storage modulus - temperature plot for semi-crystalline 6,6 Nylon demonstrating alpha, beta and gamma transitions. Source Author s own files)...
In the case of elastically-isotropic solids there are only two independent elastic constants, Cn and Cn because 2c44 = Cu - C12. Since glassy polymers and randomly oriented semi-crystalline polymers fall into this category it is worth considering how the stiffness constants can be related to quantities such as Young s modulus, E, Poisson s ratio v, shear modulus G and bulk modulus K which are measured directly. The shear modulus G relates the shear stress 04 to the angle of shear 74 through the equation... [Pg.317]

Equation 1.16 can be used for the description of the temperature dependence of displaying one principal difference from the filled polymers. As the G value for amorphous and semi-crystalline polymers, the macroscopic shear modulus should be used instead of its value for a loosely packed matrix. This is explained so that, contrary to the value, the G value for the polymer amorphous state is determined by the structure of both quasi-phases [35]. The truth is that the application of the G value in Equation 1.16 only for a loosely packed matrix would mean determination of the cluster property (x ) from properties of another structure component only, which is physically meaningless. [Pg.502]


See other pages where Semi-crystalline shear modulus is mentioned: [Pg.100]    [Pg.20]    [Pg.594]    [Pg.294]    [Pg.411]    [Pg.263]    [Pg.771]    [Pg.594]    [Pg.395]    [Pg.274]    [Pg.71]    [Pg.425]    [Pg.868]    [Pg.57]   
See also in sourсe #XX -- [ Pg.94 , Pg.119 ]




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