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Maximum entropy and shear strain of shear zone

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Abstract:

The principle of maximum entropy can be used to determine the shear strain in natural shear zones. When the margin of a shear zone is assumed, the principle leads to the truncated exponential distribution of the shear strain. Ifx is the distance remote from the shear zone center, which possesses the maximum shear strain, the shear strain gamma

(x) is given by

$\gamma (x) = \gamma _0 \frac{{e^{ - \beta x} - e^{ - \beta x_b } }}{{1 - e^{ - \beta x_b } }}$

Keywords:	shear strain maximum entropy principle truncated exponential distribution
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