Abstract
We report on a lattice simulation result for four-dimensional N=1
SU(2) super Yang-Mills theory with the dynamical overlap gluino. We study the
spectrum of the overlap Dirac operator at three different gluino masses m=0.2,
0.1 and 0.05 with the Iwasaki action on a 8^3 16 lattice. We find that
the lowest eigenvalue distributions are in good agreement with the prediction
from the random matrix theory. Moreover the mass dependence of the condensate
is almost constant, which gives a clean chiral limit. Our results for the
gluino condensate in the chiral limit is < > r_0^3 = 0.63(12),
where r_0 is the Sommer scale.
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