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Annual Report 2005 - Fields Institute - University of Toronto

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study and discuss the recent developments in mirror symmetry.<br />

The notion <strong>of</strong> mirror symmetry originated in string<br />

theory, but it has exploded onto the mathematical scene.<br />

Most notably, many recent developments in Algebraic<br />

Geometry, Symplectic Geometry, Number Theory and Lie<br />

Algebras have been inspired by mirror symmetry and string<br />

theory. The workshop <strong>of</strong>fered opportunities for mathematicians<br />

to exchange ideas and discuss problems surrounding<br />

mirror symmetry face to face with theoretical physicists.<br />

Perimeter <strong>Institute</strong>’s new award-winning building provided<br />

a wonderful stage for the workshop. All talks were<br />

presented in the main auditorium equipped with state <strong>of</strong><br />

the art high tech gadgets. Many mathematicians opted for<br />

blackboards for their presentations! There was plenty <strong>of</strong><br />

time for participants to discuss mathematics and physics in<br />

informal settings; in particular, the “Bistro” on the fourth<br />

floor not only supplied lunches and refreshments, but also<br />

big blackboards! Congratulations go to Perimeter <strong>Institute</strong><br />

for creating such an inspiring atmosphere.<br />

Speakers:<br />

Allan Adams (Harvard)<br />

Towards (0,2) mirror symmetry<br />

Denis Auroux (MIT)<br />

Homological mirror symmetry for Fano surfaces<br />

Victor Batyrev (Universität Tübingen)<br />

Cohomology groups in mirror symmetry<br />

Andrei Caldararu (Pennsylvania)<br />

Hochschild structures: an algebraic geometer’s point <strong>of</strong> view<br />

Xenia de la Ossa (Oxford)<br />

The arithmetic <strong>of</strong> Calabi-Yau manifolds<br />

Kenji Fukaya (Kyoto)<br />

Counting open Riemann surface with Lagrangian boundary<br />

condition and perturvative Chern-Simons gauge theory<br />

Mark Gross (Warwick)<br />

Affine structures, mirror symmetry, and K3 surfaces<br />

Marco Gualtieri (<strong>Fields</strong>)<br />

Generalized Kähler geometry and T-duality<br />

Anton Kapustin (Caltech)<br />

Topological sigma-models and generalized complex geometry<br />

T h e m a t i c P r o g r a m s<br />

Sheldon Katz (Illinois at Urbana-Champaign)<br />

(0,2) correlation functions<br />

Albrecht Klemm (Wisconsin at Madison)<br />

Higher genus amplitudes on compact Calabi-Yau and threshold<br />

corrections<br />

Naichung Conan Leung (Minnesota)<br />

G 2 geometry and mirror triality<br />

Grigory Mikhalkin (<strong>Toronto</strong>)<br />

Complex, real and tropical curves<br />

David R. Morrison (Duke)<br />

Strominger-Yau-Zaslow revisited<br />

Yong-Geun Oh (Wisconsin at Madison)<br />

The [FOOO]-obstruction cycle and Landau-Ginzburg potential<br />

Tony Pantev (Pennsylvania)<br />

T-duality for holomorphic non-commutative tori<br />

Rolf Schimmrigk (Kennesaw State)<br />

Arithmetic varieties from string theory and D-branes<br />

Bernd Siebert (Universitaet Freiburg)<br />

Affine geometry <strong>of</strong> degeneration limits and mirror symmetry<br />

Jan Stienstra (Utrecht)<br />

Motives and strings<br />

Helena Verrill (Louisiana State)<br />

The Picard-Fuchs equation <strong>of</strong> the A n family <strong>of</strong> Calabi-Yau<br />

varieties<br />

Johannes Walcher (IAS Princeton)<br />

Matrix factorizations: stability and mirror symmetry<br />

Noriko Yui (Queen’s)<br />

Certain non-rigid Calabi–Yau threefolds over Q and their<br />

modularity<br />

Ilia Zharkov (Harvard)<br />

Kähler affine structures and the affine Calabi conjecture<br />

<strong>Fields</strong> <strong>Institute</strong> <strong>2005</strong> ANNUAL REPORT 23

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