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Mirror Symmetry and Hodge Theory
Tony Pantev (University of Pennsylvania)
Wednesday October 27th, 2010 RLM 9.166

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Abstract:

  • The Hodge theory arising in homological mirror symmetry. Pure nc Hodge structures and their Betti and de Rham aspects.
  • Categorical nc geometry, variations of nc Hodge structures, nc Deligne cohomology, Griffiths groups, and normal functions.
  • Examples from singularity theory, symplectic topology, and complex geometry. Fukaya and matrix factorization categories. Chern-Simons functionals.
  • Motivic local systems and nc Hodge structures: the Fano case. Mirror maps for del Pezzo surfaces

 

 

 

 

 

 

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