Contents:
- Complex Analytic Theory of Teichmüller Space (R M Porter)
- Riemann Surfaces, Moduli and Hyperbolic Geometry (S A Wolpert)
- Gauge Theory on Riemann Surfaces (N J Hitchin)
- Graph Curves and Curves on K3 Surfaces (R Miranda)
- Koszul Cohomology and Geometry (M L Green)
- Constructing the Moduli Space of Stable Curves (I Morrison)
- Meromorphic Functions and Cohomology on a Riemann Surface (X Gómez-Mont)
- The Theorems of Riemann-Roch and Abel (M Cornalba)
- The Jacobian Variety of a Riemann Surface and Its Theta Geometry (R Smith)
- Families of Varieties and the Hilbert Scheme (C Ciliberto & E Sernesi)
- A Sampling of Vector Bundle Techniques in the Study of Linear Series (R Lazarsfeld)
- Moduli of Curves and Theta-Characteristics (M Cornalba)
- Some Algebraic Geometrical Methods in String Theory (L Dabrowski and C Reina)
- Lectures on Stable Curves (F Bardelli)
Readership: Mathematical physicists.
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