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Giovanni Peccati: Some applications of variational techniques in stochastic geometry I
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Classroom Contents
Winter School on the Interplay between High-Dimensional Geometry and Probability
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- 1 Giovanni Peccati: Some applications of variational techniques in stochastic geometry I
- 2 Joe Neeman: Gaussian isoperimetry and related topics I
- 3 Radek Adamczak: Functional inequalities and concentration of measure I
- 4 Bo’az Klartag: On Yuansi Chen’s work on the KLS conjecture I
- 5 Giovanni Peccati: Some applications of variational techniques in stochastic geometry II
- 6 Monika Ludwig: Geometric probabilities and valuation theory
- 7 Bo’az Klartag: On Yuansi Chen’s work on the KLS conjecture II
- 8 Joe Neeman: Gaussian isoperimetry and related topics II
- 9 Tomasz Tkocz: Khinchin inequalities with sharp constants
- 10 Bo’az Klartag: On Yuansi Chen’s work on the KLS conjecture III
- 11 Radek Adamczak: Functional inequalities and concentration of measure II
- 12 Giovanni Peccati: Some applications of variational techniques in stochastic geometry III
- 13 Joe Neeman: Gaussian isoperimetry and related topics III
- 14 Radek Adamczak: Functional inequalities and concentration of measure III
- 15 Persi Diaconis: Haar-distributed random matrices - in memory of Elizabeth Meckes
