Subspaces of moduli spaces of rank one local systems

 Access to full text

 Full (PDF)

1. [1] D. ARAPURA, Higgs Line Bundles, Green-Lazarsfeld Sets and Maps of Kähler Manifolds to Curves (Bulletin of the A.M.S., Vol. 26, 1992, p. 310-314). Zbl0759.14016MR92m:14010
2. [2] A. BEAUVILLE, Annulation du H1 et systèmes paracanoniques sur les surfaces (Crelle Journ., Vol. 388, 1988, p. 149-157). Zbl0639.14017MR89i:14032
3. [3] A. BEAUVILLE, Annulation du H1 pour les fibrés en droites plats (Preprint for the conference, Complex Algebraic Varieties, Bayreuth, 1990). 
4. [4] E. BRIESKORN, die Monodromie der isolierten Singularitäten von Hyperflächen (Manuscripta Mathematica, Vol. 2, 1970, p. 103-161). Zbl0186.26101MR42 #2509
5. [5] F. CATANESE, Moduli and Classification of Irregular Kaehler Manifolds (and Algebraic varieties) with Albanese General Type Fibrations (Inv. Math., Vol. 104, 1991, p. 263-289). Zbl0743.32025MR92f:32049
6. [6] K. CORLETTE, Flat G-Bundles with Canonical Metrics (J. Diff. Geom., Vol. 28, 1988, p. 361-382). Zbl0676.58007MR89k:58066
7. [7] P. DELIGNE, Équations différentielles à points singuliers réguliers (Lect. Notes in Math., Vol. 163, Springer-Verlag, 1970). Zbl0244.14004MR54 #5232
8. [8] P. DELIGNE, Letter (Nov. 20, 1991). 
9. [9] P. DELIGNE, J. S. MILNE, A. OGUS and K. SHIH, Hodge Cycles, Motives and Shimura Varieties (Lect. Notes in Math., Vol. 900, Springer-Verlag, 1982). Zbl0465.00010MR84m:14046
10. [10] P. DOLBEAULT, Formes différentielles et cohomologie sur une variété analytique complexe (I. Ann. of Math., Vol. 64, 1956, p. 83-130). Zbl0072.40603MR18,670e
11. [11] S. K. DONALDSON, Twisted harmonic maps and self-duality equations (Proc. London Math. Soc., Vol. 55, 1987, p. 127-131). Zbl0634.53046MR88g:58040
12. [12] A. FUJIKI, Hyperkähler Structure on the Moduli Space of Flat Bundles, Preprint, Kyoto University, 1990. 
13. [13] A. GRAY, A Note on Manifolds whose Holonomy Group is a Subgroup of Sp (n). Sp (1) (Michigan Math. J., Vol. 16, 1969, p. 125-128). Zbl0177.50001MR39 #6226
14. [14] M. GREEN and R. LAZARSFELD, Deformation Theory, Generic Vanishing Theorems and Some Conjectures of Enriques, Catanese and Beauville (Invent. Math., Vol. 90, 1987, p. 389-407). Zbl0659.14007MR89b:32025
15. [15] M. GREEN and R. LAZARSFELD, Higher Obstructions to Deforming Cohomology Groups of Line Bundles, Preprint, 1990. Zbl0735.14004
16. [16] A. GROTHENDIECK, Crystals and the De Rham Cohomology of Schemes. Dix exposés sur la cohomologie des schémas, North-Holland, Amsterdam, 1968. Zbl0215.37102MR42 #4558
17. [17] N. J. HITCHIN, The Self-Duality Equations on a Riemann Surface (Proc. London Math. Soc., Vol. 55, No. 3, p. 59-126). Zbl0634.53045MR89a:32021
18. [18] S. LANG, Introduction to Transcendental Numbers, Addison-Wesley, Reading, Mass, 1966. Zbl0144.04101MR35 #5397
19. [19] J. LE POTIER, Fibrés de Higgs et systèmes locaux, Séminaire Bourbaki, Vol. 737, 1991. Zbl0762.14011MR93e:14012
20. [20] C. SIMPSON, Asymptotic Behavior of Monodromy (Lect. Notes in Math., Vol. 1502, 1991, Springer-Verlag Heidelberg). Zbl0758.34046MR93g:32032
21. [21] C. SIMPSON, Higgs bundles and local systems (Publ. Math. I.H.E.S., Vol. 75, 1992, p. 5-95). Zbl0814.32003MR94d:32027
22. [22] C. SIMPSON, Moduli of Representations of the Fundamental Group of a Smooth Projective Variety, Preprint, Princeton University, 1989. 
23. [23] C. SIMPSON, Some Families of Local Systems over Smooth Projective Varieties, Preprint, 1991. 
24. [24] C. SIMPSON, Transcendental Aspects of the Riemann-Hilbert Correspondence (Illinois J. of Math., Vol. 34, 1990, p. 368-391). Zbl0727.34007MR91b:14009
25. [25] E. SPANIER, Algebraic Topology, McGraw-Hill, New York, 1966. Zbl0145.43303MR35 #1007
26. [26] M. WALDSCHMIDT, Nombres transcendents et groupes algébriques (Astérisque, Vol. 69-70, 1979, p. 1-218). Zbl0428.10017MR82k:10041

1. Olivier Debarre, On coverings of simple abelian varieties
2. Eriko Hironaka, Alexander stratifications of character varieties
3. Frédéric Campana, Vincent Koziarz, Mihai Păun, Numerical character of the effectivity of adjoint line bundles
4. Frédéric Campana, Thomas Peternell, Geometric stability of the cotangent bundle and the universal cover of a projective manifold
5. Frédéric Campana, Orbifolds, special varieties and classification theory