Mathematics is a rapidly developing field where ideas and methods from many different subjects are interchanged and applied abundantly. One example is String Theory， which has raised many mathematical questions and has motivated the development of surprising new mathematical theories. String Theory has helped to solve many long-standing problems in mathematics， particularly in algebraic geometry.
- 目录
- Front Matter
- Stephen Hawking: Brane New World
- Edward Witten: Gauge Theory and Gravity
- Edward Witten: Easing Into QFT
- Andrew Strominger Open String Creation by S-brane
- Sergio Ferrara: Duality, Gauging and SuperHiggs Effect in Stringand M-theory
- Tohru Eguchi, Kazuhiro Sakai: Seiberg Witten Curve for the E-String Theory
- Louise Dolan, Chiara R. Nappi: Strings and Noncommutativity
- Eric D'Hoker, D. H. Phong: Lectures on Two-loop Superstrings.
- Eric D'Hoker, I. Krichever and D. H. Phong: Seiberg-Witten Theory, Symplectic Forms, and Hamiltonian Theory of Solitons
- Zhi-zhong Xing: Quark Mass Hierarchy and Flavor Mixing in Orbifold Models
- S. Gukov: M-theory on Manifolds with Exceptional Holonomy
- R. P. Thomas: Stability Conditions and the Braid Group
- Rong-Gen Cai: Some Remarks on Constant Curvature Spaces
- Shinobu Hosono: Fourier-Mukai Partners and Mirror Symmetry of K3 Surfaces
- Shinobu Hosono: Counting BPS States via Holomorphic Anomaly Equations
- Yi-hong Gao: Symmetries, Matrices, and de Sitter Gravity
- Miao Li: Correspondence Principle in a PP-wave Background
- Bin Wang: Support of dS/CFT Correspondence from Spacetirne Perturbations
- Chang-Jun Gao, You-Gen Shen: Quintessence Cosmology in the Brans-Dicke Theory
- Xian-Hui Ge, You-Gen Shen: Entropy in the NUT-Kerr-Newman Black Holes due to an Arbitrary Spin Field
