
Explore symmetries of manifolds in topology and geometry. Delve into classical and recent results, methods, and emerging conjectures about symmetry spaces of simple manifolds like spheres and discs.

Delve into symmetries of manifolds, exploring classical and recent results on spaces of symmetries for simple manifolds like spheres and discs, with insights into emerging conjectural perspectives.

Explore symmetries of manifolds in topology and geometry. Delve into classical and recent results, methods, and emerging conjectures about symmetry spaces of simple manifolds like spheres and discs.

Explore renormalization theory in two-dimensional dynamical systems, extending techniques from one-dimensional cases to higher dimensions using non-uniformly partially hyperbolic systems.

Dive into chain recurrence classes of generic diffeomorphisms, exploring advanced concepts in dynamical systems and topology.

Explore strong positive recurrence in diffeomorphisms, its implications for entropy-maximizing measures, and its equivalence to Lyapunov exponent continuity. Gain insights into smooth diffeomorphisms on compact surfaces.

Explore zero entropy surface diffeomorphisms, their dynamics, and bifurcations. Examine volume-contracting systems, renormalization concepts, and extensions to different domains like the annulus.

Explore zero entropy surface diffeomorphisms, their dynamics, and bifurcations. Examine volume-contracting systems, renormalization concepts, and extensions to different domains like the annulus.

Delve into chain recurrence classes and Conley's theory of Lyapunov functions in dynamical systems, exploring robust non-hyperbolic diffeomorphisms and their relationship with aperiodic classes and adding machines.

Explore advanced renormalization theory in two-dimensional dynamical systems, focusing on self-similarity, non-uniform partial hyperbolicity, and the extension of unimodal map concepts to higher dimensions.

Delve into chain recurrence classes in diffeomorphisms, exploring Conley's theory, Lyapunov functions, and the properties of periodic points in relation to homoclinic classes through advanced mathematical analysis.

Delve into advanced renormalization theory for two-dimensional dynamical systems, exploring self-similarity, non-uniform partial hyperbolicity, and geometric control at microscopic scales.

Delve into chain recurrence classes in dynamical systems, exploring Conley's theory, Lyapunov functions, and robust non-hyperbolic diffeomorphisms. Learn about aperiodic classes and adding machines in generic systems.

Delve into chain recurrence classes in diffeomorphisms, exploring Conley's theory, Lyapunov functions, and robust non-hyperbolic examples leading to aperiodic classes and adding machines in dynamical systems.

Delve into advanced dynamical systems theory, exploring chain recurrence classes, viral chain properties, flexible periodic points, and filtrating Markov partitions in diffeomorphisms.

Delve into advanced renormalization theory for two-dimensional dynamical systems, exploring self-similarity, non-uniform partial hyperbolicity, and geometric control at microscopic scales.

Delve into advanced concepts of chain recurrence classes, exploring viral chain properties, flexible periodic points, and filtrating Markov partitions in diffeomorphisms and dynamical systems.

Explore singularities and diffeomorphism in calculus of variations, covering special cases, classification, and applications in probability and geometry.

Explore arc-connectedness in 1D commuting diffeomorphisms with Andrés Navas. Gain insights into group actions, community spaces, and rotational concepts in this advanced mathematics seminar.

Exploración del problema de realización de Nielsen y cohomología de grupos de clases de mapeo en superficies no orientables, con aplicaciones en topología y teoría de grupos.

Exploration of smoothly knotted surfaces in 4-manifolds, focusing on isotopy, internal stabilizations, and diffeomorphisms. Discusses infinite collections of surfaces with unique properties and infinite stabilization diameter.