edited by S-T Yau (Harvard)

• Introduction to Quantum Field Theory, Path Integrals and String (B Hatfield)
• From Polyakov to Moduli (J Polchinski)
• Geometry of Quantum Strings (E D'Hoker & D H Phong)
• BRST Quantization and BRST Cohomology (N Marcus & A Sagnotti)
• Analytic Structure of Two-Dimensional Quantum Field Theories (P Nelson)
• Geometrical Meaning of Currents in String Theory (O Alvarez & P Windey)
• String Field Theory and the Geometry of Moduli Space (S Giddings)
• String Theory Without a Background Spacetime Geometry (G Horowitz)
• Holomorphic Curves on Manifolds of SU(3) Holonomy (E Witten)
• Vertex Operator Calculus (I Frenkel et al.)
• On Determinant Line Bundles (D Freed)
• h-Invariant and the Index (I Singer)
• Action Principles and Global Geometry (G Zuckerman)
• Introduction to Moduli Space of Curves (J Harris)
• Moduli Space of Punctured Surfaces (R Penner)
• Geometric Complex Coordinates for Teichmüller Space (A Marden)
• Asymptotics of the Selberg Zeta Function and the Polyakov Bosonic Integrand (S Wolpert)
• Super Riemann Surfaces (J Rabin)
• Divisors on Mg and the Cosmological Constant (M Chang & Z Ran)
• Severi Problem: A Post-Mortem (?) (Z Ran)
• Slope of Subvarieties of M₁₅ (6 2/3 ≤ S₁₅ ≤ 6 3/4) (M Chang & Z Ran)
• Arithmetic Intersections (G Faltings)
• Deformation Theory for Cohomology of Analytic Vector Bundles on Kähler Manifolds (M Green & R Lazarsfeld)
• Topology and Geometry in Superstring-Inspired Phenomenology (B Greene et al.)
• Yukawa Couplings between (2, 1)-Forms (P Candelas)
• Three-Dimensional Algebraic Maniforlds with C₁=0 and x=-6 (G Tian & S T Yau)
• Hermitian-Yang-Mills Connection on Non-Kähler Manifolds (J Li & S T Yau)
• Existence of Kähler-Einstein Metrics on Complete Kähler Manifolds (G Tian & S T Yau)
• Smoothness of the Universal Deformation Space of Compact Calabi-Yau Manifolds and its Peterson-Weil Metric (G Tian)
• Critical Phenomena (S Shenker)