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| C. Simpson (Université de Nice) |
| Higher stacks and moduli problems |
| I: Basic notions |
II: Moduli of perfect complexes |
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| K. Yoshioka (Kobe Univ.) |
| Fourier-Mukai duality for K3 surfaces |
| I: |
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| D. Yamakawa (RIMS, Kyoto Univ.) |
| Middle convolution and reflection functor for quiver varieties |
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| S. Szabó (Budapest Univ. of Technology and Economics) |
| The geometry of the basic instanton moduli space over the multi-Taub-NUT space |
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| A. Takahashi (Osaka Univ.) |
| Mirror Symmetry of Cusp singularities |
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| C. Sabbah (École Polytechnique) |
| Universal unfoldings of Laurent polynomials and tt* geometry |
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| S. Yanagida (Kobe Univ.) |
| Semi-homogeneous sheaves, Fourier-Mukai transforms and Moduli of stable sheaves on Abelian surfaces |
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| N. Mestrano (Université de Nice) |
| A survey on moduli of vector bundles |
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| M.-H. Saito (Kobe Univ.) |
| Moduli spaces of meromorphic connections and Riemann-Hilbert correspondences |
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