On the smoothness of the moduli space of mathematical instanton bundles

Compositio Mathematica

Volumn 105, Issue 1, 1997, Pages 109-119

  Miro Roig, Rosa M ^a   Orus Lacort, Javier A ^a  

^a UNIVERSITY OF BARCELONA   (Spain)

Author keywords

Instanton bundles; Moduli spaces

Indexed keywords

EID: 0001528281     PISSN: 0010437X     EISSN: None     Source Type: Journal    
DOI: 10.1023/A:1000185912933     Document Type: Article

References (16)

1. 2n+1 TAMS 341 (1994), 677-693.
2. 2n+1 Pac. J. Math. To appear (1995).
3. n Math. Ann. 226 (1977), 125-150.
4. 2 = 4, Math. Ann. 258 (1981), 81-106.
5. D. Bayer and M. Stillman, Macaulay, a computer program for Commutative Algebra and Algebraic Geometry.
6. 2 = 3., Math. Ann. 255 (1991), 123-135.
7. R. Godement, Théorie des faisceaux, Ed. Hermann, (1958).
8. R. Hartshorne, Algebraic Geometry, GTM 52 (1977).
9. 3, Math. Ann. 238 (1978), 229-280.
10. A. Hirschowitz and M.S. Narasimhan, Fibrés de 't Hooft speciaux et applications, Proc. Nice Conf., Birkhauser (1981).
11. J. Le Potier, Sur l'espace de modules des fibres de Yang et Mills, Prog. Math. 37 (1983), 65-137.
12. T. Nüssler and G. Trautmann, Multiple Koszul structures on lines and instanton bundles, Int. J. Math. 5 (1994), 373-388
13. C. Okonek, M. Schneider and H. Spindler, Vector bundles over complex projective spaces, Progr. Math. 3 (1980).
14. 2n+1, Crelle J. 364 (1986), 35-50.
15. 2n+1, Manusc. Math. 85 (1994), 97-107.
16. 2n+1, their geometry and their moduli, Math. Ann. 286 (1990), 35-50.