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Craze Breakdown Statistics

The statistics of craze fibril breakdown have been found experimentally to follow a Weibull distribution with respect to the plastic strain e = e — e, i.e. [Pg.48]

Physically the Weibull parameters and are constants, unlike the median strain for fibril breakdown which depends on the size of the sample tested. The size effect [Pg.48]

The size effect can be demonstrated nicely using different size film squares As shown in Fig. 33 a, the breakdown probability for the crazes in a small grid square that is 9 times smaller in area than a larger grid square is much lower at a given [Pg.49]

Breakdown probability pi, versus s for large and small grid squares in a 1,800,000 molecular weight PS. Large film square ( ) = 3.1, = 3.3%. Small film square (A)  [Pg.49]


It is possible to make models which give microscopic meaning to the Weibull parameter 8 of the statistical description of fibril breakdown given in Eq. (31), or the related fibril stability — e. The necessary inputs are values for Pg CSi) which is defined as the P at a craze stress corresponding to a plastic strain e = 1. Modi-... [Pg.57]


See other pages where Craze Breakdown Statistics is mentioned: [Pg.48]    [Pg.48]    [Pg.7]    [Pg.46]    [Pg.209]    [Pg.49]    [Pg.209]   


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Breakdown statistics

Craze

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