<p>Part I. Geometric Invariant Theory and the Moduli of Curves.- 1 An elementary theorem in geometric invariant theory (1961).- 2 Projective invariants of projective structures and applications (1962).- 3 Periods of a moduli space of bundles on curves (1968).- 4 The structure of the moduli spaces of curves and abelian varieties (1970).- 5 An analytic construction of degenerating curves over complete local rings (1972).- 6 Pathologies IV (1975).- 7 Stability of projective varieties (1977).- 8 On the Kodaira dimension of the moduli space of curves (1982).- 9 Towards an enumerative geometry of the moduli space of curves (1983).- Part II. Theta Functions and the Moduli of Abelian Varieties.- 10 On the equations defining abelian varieties. I (1966).- 11 On the equations defining abelian varieties. Il (1967).- 12 On the equations defining abelian varieties. III (1967).- 13 Families of abelian varieties (1966).- 14 A note on Shimura’s paper “Discontinuous groups and abelian varieties” (1969).- 15 Theta characteristics of an algebraic curve (1971).- 16 An analytic construction of degenerating abelian varieties over complete rings (1972).- 17 A rank 2 vector bundle of P4 with 15,000 symmetries (1973).- 18 Prym Varieties I (1974).- 19 A new approach to compactifying locally symmetric varieties (1973).- 20 Hirzebruch’s Proportionality Theorem in the non-compact case (1977).- 21 On the Kodaira dimension of the Siegel modular variety (1983).- Part III. The Classification of Surfaces and Other Varieties. - 22 Enriques’ classification of surfaces in char p: I (1969).- 23 Enriques’ classification of surfaces in char p: II (with E. Bombieri) (1979).- 24 Enriques’ classification of surfaces in char p: III (with E. Bombieri) (1976).- 25 Pathologies of modular algebraic surfaces (1961).- 26 Further pathologies in algebraic geometry (1962).- 27 Pathologies III (1967).- 28 Rational equivalence of 0-cycles on surfaces (1969).- 29 Some elementary examples of unirational varieties which are not rational (1972).- 30 An algebraic surface with K ample, (K2) = 9, pg = q = 0 (1979).</p><br>