@article {2008,
	title = {Noncommutative families of instantons},
	journal = {Int. Math. Res. Not. vol. 2008, Article ID rnn038},
	number = {arXiv.org;0710.0721v2},
	year = {2008},
	publisher = {Oxford University Press},
	abstract = {We construct $\\\\theta$-deformations of the classical groups SL(2,H) and Sp(2). Coacting on the basic instanton on a noncommutative four-sphere $S^4_\\\\theta$, we construct a noncommutative family of instantons of charge 1. The family is parametrized by the quantum quotient of $SL_\\\\theta(2,H)$ by $Sp_\\\\theta(2)$.},
	doi = {10.1093/imrn/rnn038},
	url = {http://hdl.handle.net/1963/3417},
	author = {Giovanni Landi and Chiara Pagani and Cesare Reina and Walter van Suijlekom}
}
@article {2001,
	title = {A note on the super Krichever map},
	journal = {J. Geom. Phys. 37 (2001), no. 1-2, 169-181},
	number = {SISSA;36/00/FM},
	year = {2001},
	publisher = {SISSA Library},
	abstract = {We consider the geometrical aspects of the Krichever map in the context of Jacobian Super KP hierarchy. We use the representation of the hierarchy based\\non the Fa{\textquoteleft}a di Bruno recursion relations, considered as the cocycle condition for the natural double complex associated with the deformations of super Krichever data. Our approach is based on the construction of the universal super divisor (of degree g), and a local universal family of geometric data which give the map into the Super Grassmannian.},
	doi = {10.1016/S0393-0440(00)00037-1},
	url = {http://hdl.handle.net/1963/1494},
	author = {Gregorio Falqui and Cesare Reina and Alessandro Zampa}
}
@article {1990,
	title = {N=2 super Riemann surfaces and algebraic geometry},
	journal = {J. Math. Phys. 31 (1990), no.4, 948-952},
	number = {SISSA;47/89/FM},
	year = {1990},
	publisher = {American Institute of Physics},
	abstract = {The geometric framework for N=2 superconformal field theories are described by studying susy2 curves-a nickname for N=2 super Riemann surfaces. It is proved that \\\"single\\\'\\\' susy2 curves are actually split supermanifolds, and their local model is a Serre self-dual locally free sheaf of rank two over a smooth algebraic curve. Superconformal structures on these sheaves are then examined by setting up deformation theory as a first step in studying moduli problems.},
	doi = {10.1063/1.528775},
	url = {http://hdl.handle.net/1963/807},
	author = {Cesare Reina and Gregorio Falqui}
}
@article {1990,
	title = {A note on the global structure of supermoduli spaces},
	journal = {Comm.Math.Phys. 31 (1990), no.4, 948},
	number = {SISSA;46/89/FM},
	year = {1990},
	publisher = {SISSA Library},
	url = {http://hdl.handle.net/1963/806},
	author = {Cesare Reina and Gregorio Falqui}
}
