From Hodge theory to integrability and TQFT tt* geometry International Workshop from TQFT to tt* and Integrability, May 25 29, 2007, University of Augsburg, Augsburg, Germany
Universal unfoldings of Laurent polynomials and tt* structures by C. Sabbah From primitive forms to Frobenius manifolds by K. Saito and A. Takahashi Twistor stuctures, $tt^ geometry and singularity theory by C. Hertling and C. Sevenheck Differential geometric aspects of the tt* equations by V. Cortes and L. Schafer Hodge theoretic aspects of mirror symmetry by L. Katzarkov, M. Kontsevich, and T. Pantev A weight two phenomenon for the moduli of rank one local systems on open varieties by C. Simpson Associativity for the Neumann system by L. K. Hoevenaars Two dimensional gauge theories and quantum integrable systems by A. A. Gerasimov and S. L. Shatashvili Hurwitz numbers, matrix models and enumerative geometry by V. Bouchard and M. Marino Background independence and the open topological string wavefunction by A. Neitzke and J. Walcher.