@article {doi:10.1142/S0129167X18500076,
	title = {Framed symplectic sheaves on surfaces},
	journal = {International Journal of Mathematics},
	volume = {29},
	number = {01},
	year = {2018},
	pages = {1850007},
	abstract = {<p>A framed symplectic sheaf on a smooth projective surface $X$ is a torsion-free sheaf $E$ together with a trivialization on a divisor $D \subset X$ and a morphism $\Lambda^2 E \rightarrow \mathcal{O}_X$ satisfying some additional conditions. We construct a moduli space for framed symplectic sheaves on a surface, and present a detailed study for $X =\mathbb{P}_\mathbb{C}^2$. In this case, the moduli space is irreducible and admits an ADHM-type description and a birational proper map onto the space of framed symplectic ideal instantons.</p>},
	doi = {10.1142/S0129167X18500076},
	url = {https://doi.org/10.1142/S0129167X18500076},
	author = {Jacopo Vittorio Scalise}
}
@mastersthesis {2016,
	title = {Frames symplectic sheaves on surfaces and their ADHM data},
	year = {2016},
	school = {SISSA},
	abstract = {This dissertation is centered on the moduli space of what we call framed symplectic sheaves on a surface, compactifying the corresponding moduli space of framed principal SP-bundles.
It contains the construction of the moduli space, which is carried out for every
smooth projective surface X with a big and nef framing divisor, and a study of its deformation theory.
We also develop an in-depth analysis of the examples X = P2 and X = Blp (P2 ),
showing that the corresponding moduli spaces enjoy an ADHM-type description. In the former case, we prove irreducibility of the space and exhibit a relation with the space of framed ideal instantons on S4 in type C.},
	keywords = {moduli spaces},
	author = {Jacopo Vittorio Scalise}
}
