Integrability, Jacobians and Calabi-Yau Threefolds

Abstract

The integrable systems associated with Seiberg-Witten geometry are considered both from the Hitchin-Donagi-Witten gauge model and in terms of intermediate Jacobians of Calabi-Yau threefolds. Dual pairs and enhancement of gauge symmetries are discussed on the basis of a map from the Donagi-Witten ``moduli'' into the moduli of complex structures of the Calabi-Yau threefold.

8 pages, Latex, based on a talk given by C. Gomez at the "VIII Regional Meeting on Mathematical Physics", Oct. 1995, Iran

References in corpus (8)

• Integrable systems and supersymmetric gauge theory
• Quantum Background Independence In String Theory
• Integrability and Seiberg-Witten Theory: Curves and Periods
• On the Ubiquity of K3 Fibrations in String Duality
• N=2 Supersymmetric QCD and Integrable Spin Chains: Rational Case N_f < 2N_c
• Strong Coupling Singularities and Non-abelian Gauge Symmetries in $N=2$ String Theory
• Integrability in N=2 Gauge Theory: A Proof
• Integrability, Duality and Strings

Cited by in corpus (1)

• Introduction to Seiberg-Witten Theory and its Stringy Origin