Frobenius Stratification of Moduli Spaces of Vector Bundles in Positive characteristic. II

Let $X$ be a smooth projective curve of genus $g(X)\ge 1$ over an algebraically closed field $k$ of characteristic $p>0$, ${\text{M}}_X^s(r,d)$ the moduli space of stable vector bundles of rank $r$ and degree $d$ on $X$. We study the Frobenius stratification of ${\text{M}}_X^s(r,d)$ in terms of Harder-Narasimhan polygons of Frobenius pull backs of stable vector bundles and obtain the irreducibility and dimension of each non-empty Frobenius stratum in case $(p,g,r)=(3,2,3)$.