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Explore advanced concepts in Nijenhuis geometry, building on fundamental principles to deepen understanding of curvature and rigidity in mathematics.
Explore discrete conformal geometry of polyhedral surfaces, focusing on curvature and rigidity concepts in non-Riemannian geometry.
Explore Anti-de Sitter geometry and its applications to hyperbolic surfaces in this advanced mathematics lecture by Andrea Seppi.
Explore Nijenhuis geometry with Vladimir Matveev in this advanced mathematics lecture, part of a thematic programme on geometry beyond Riemann.
Explore geometric inequalities in spaces of nonpositive curvature, focusing on advanced mathematical concepts and their applications.
Explore curvature tensors and measures of singular spaces in advanced geometry, focusing on concepts beyond Riemannian geometry.
Explore probabilistic methods in geometric problems, focusing on injectivity radius in hyperbolic manifolds and stationary actions of groups with large stabilizers.
Explore limit theorems for Gromov-hyperbolic group representations, examining statistical results analogous to random matrix products theory for spherical averages in the S-metric.
Explore a new boundary concept for proper metric spaces, examining its properties, relation to quasi-isometries, and connections to other boundary types in geometric group theory.
Explore the lifting decomposition in CAT(0) cube complexes, its applications, and key properties. Gain insights into geometric and asymptotic group theory.
Explore embeddings of hyperbolic groups into finitely presented simple groups, addressing the Boone-Higman Conjecture and its implications for group theory and word problems.
Explore minimality of compact-open topology on diffeomorphism groups, its implications for homeomorphism groups, and connections to automatic continuity results.
Explore the horofunction boundary of Cayley graphs for small finitely generated groups, focusing on linear growth and the Gap Conjecture. Gain insights into metric spaces and group theory.
Explore Ulam stability of Thompson groups through asymptotic cohomology. Gain insights into this rigidity property for discrete groups and its application to groups F, T, and V.
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