The asymptotic behavior of stress and strain near the tip of a Mode II
crack growing in power law hardening material is analyzed by assuming
that the crack grows straight ahead even though tests show otherwise.
The results show that the stress and strain possess the singularities
of (ln r)(2/(n-1)) and (ln r)(2n/(n-1)), respectively. The distance f
rom the crack tip is r, and n is the hardening exponent, i.e. epsilon
similar to sigma(n). The amplitudes of the stress and strain near the
crack tip are determined by the asymptotic analysis.