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M. Bodirsky: Countably categorical structures and the computational complexity of ...
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Classroom Contents
Universality and Homogeneity - Trimester Program Lectures
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- 1 K.-T. Sturm: Geometric Analysis on the Space of Metric Measure Spaces
- 2 T. Tsankov: On some generalizations of de Finetti's theorem
- 3 Bernd Sturmfels: Universality of Nash Equilibria
- 4 J. Nesetril: Towards Characterization of Ramsey classes
- 5 M. Kapovich: Introduction to geometric universality
- 6 Karim Alexander Adiprasito: New Construction for projectively unique polytopes
- 7 M. Bodirsky: Countably categorical structures and the computational complexity of ...
- 8 L. Makar-Limanov: A free associative algebra and an algebraically closed skew field
- 9 L. Theran: An algebraic combinatorial viewpoint on low rank matrix completion
- 10 K. Adiprasito: Projectively unique polytopes
- 11 G. Koshevoi: Base affine spaces and fans in the cone of semi standard Young tableaux
- 12 A. Vershik: The nonstandardness in the deterministic and random dynamics, and in combinatorics
- 13 M. Sokic: Semilattices
- 14 D. Macpherson: Set-homogeneous structures and orbit-equivalent permutation groups
- 15 I. Ben Yaacov: Stability, WAP, and Roelcke precompact Polish groups
- 16 N. Mnev: Positive side of universality theorems
- 17 G. Cherlin: Universal Graphs with forbidden subgraphs
- 18 G. Panina: Moduli space of planar polygonal linkage: a combinatorial description
- 19 E. Glasner: On tame dynamical systems
- 20 D.Bartošová: The universal minimal flow of the group of automorphisms of P(ω1)/fin
- 21 M. Kapovich: Universality for character schemes for 3 manifold groups
- 22 S. Solecki: Dual Ramsey theorem for trees
- 23 D. Evans: Countable structures with simple automorphism groups
- 24 P. Wesolek: Conjugacy classes in locally compact of subgroups S
- 25 U. Brehm: A Universality Theorem for Realization Spaces of Polyhedral Maps
- 26 J. Melleray: Metric homogeneous structures
- 27 C. Laflamme: Ramsey percompact expansiuons of homogeneous directed graphs
- 28 D. Grigoriev: Universal stratifications
