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Aug 2013
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Week1
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Week2
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Open Gromov-Witten invariants of toric Calabi-Yau 3-folds>Open Gromov-Witten invariants of toric Calabi-Yau 3-folds
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Week3
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From Quillen to Grothendieck:  a homotopical journey </br> (1) First talk: Quillen's model category structures. Examples: chain complexes, Topological spaces. Derived functors. Homotopy limits and colimits. >From Quillen to Grothendieck: a homotopical journey </br> (1) First talk: Quillen's model category structures. Examples: chain complexes, Topological spaces. Derived functors. Homotopy limits and colimits.
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From Quillen to Grothendieck:  a homotopical journey </br> (2) Second talk: Simplicial sets. Quillen's model category structure.Quasi-categories. Joyal's model category structure. >From Quillen to Grothendieck: a homotopical journey </br> (2) Second talk: Simplicial sets. Quillen's model category structure.Quasi-categories. Joyal's model category structure.
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Week4
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From Quillen to Grothendieck:  a homotopical journey </br> (3) Third talk: Quillen's Theorem A. Grothendieck's theory of basic localizers and test categories. Universality of the homotopy theory of CW-complexes. >From Quillen to Grothendieck: a homotopical journey </br> (3) Third talk: Quillen's Theorem A. Grothendieck's theory of basic localizers and test categories. Universality of the homotopy theory of CW-complexes.
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Week5
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Algebraic groups>Algebraic groups
Mertens’ theorem for global fields and applications I>Mertens’ theorem for global fields and applications I
On periods symbols I>On periods symbols I
On the central critical derivatives of Siegel-Eisenstein series I>On the central critical derivatives of Siegel-Eisenstein series I
On algebraic groups II>On algebraic groups II
Canonical height functions for monomial maps>Canonical height functions for monomial maps
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On periods symbols II>On periods symbols II
Automorphic forms on Shimura curves I>Automorphic forms on Shimura curves I
On the central critical derivatives of Siegel-Eisenstein series II>On the central critical derivatives of Siegel-Eisenstein series II
Mertens’ theorem for global fields and applications II>Mertens’ theorem for global fields and applications II
Realization of modular forms on Shimura curves as Borcherds forms>Realization of modular forms on Shimura curves as Borcherds forms
On algebraic groups III>On algebraic groups III
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On the central critical derivatives of Siegel-Eisenstein series III>On the central critical derivatives of Siegel-Eisenstein series III
Automorphic forms on Shimura curves II>Automorphic forms on Shimura curves II
Introductions to analytic functions of several variables>Introductions to analytic functions of several variables
Local coefficients I >Local coefficients I
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On the central critical derivatives of Siegel-Eisenstein series IV>On the central critical derivatives of Siegel-Eisenstein series IV
Local coefficients II>Local coefficients II
L-functions of quadratic twist>L-functions of quadratic twist
Weil bound for Kloosterman Sums>Weil bound for Kloosterman Sums

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