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math.AG2011★ 1 cited
Moduli of symplectic instanton vector bundles of higher rank on projective space
Ugo Bruzzo, D. Markushevich, A. S. Tikhomirov
Symplectic instanton vector bundles on the projective space constitute a natural generalization of mathematical instantons of rank 2. We study the moduli space $I_{n…
math.AG2009★ 20 cited
Moduli of framed sheaves on projective surfaces
Ugo Bruzzo, Dimitri Markushevich
We show that there exists a fine moduli space for torsion-free sheaves on a projective surface, which have a "good framing" on a big and nef divisor. This moduli space is a quasi-p…