For stable rank 2 bundles on P3 with c1=0 and c2=9, the paper determines all minimal Horrocks monads up to two unresolved nonnegative cases, and proves B(9) has a new irreducible component of dimension at least 74.
Monads and moduli components f or stable rank 2 bundles with odd determinant on the projective space
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Classification of monads and a new moduli component of stable rank 2 bundles on $\mathbb{P}^3$ with even determinant and $c_2=9$
For stable rank 2 bundles on P3 with c1=0 and c2=9, the paper determines all minimal Horrocks monads up to two unresolved nonnegative cases, and proves B(9) has a new irreducible component of dimension at least 74.