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Explore advanced techniques in symbolic dynamics for complex hyperbolic systems. Gain insights into infinite Markov partitions and their applications in studying statistical properties of dynamical systems.
Explore SRB measures and Young Towers in nonuniformly hyperbolic systems. Learn advanced techniques for studying statistical properties of complex dynamical systems.
Explore groundbreaking techniques in Ergodic Theory applied to differentiable dynamical systems. Learn about SRB measures, Markov Partitions, and Young Towers in nonuniformly hyperbolic systems.
Explore symbolic dynamics for nonuniformly hyperbolic systems, focusing on Markov Partitions and Young Towers. Learn advanced techniques to analyze complex dynamical systems and their statistical properties.
Explore connections between quantum knot invariants and number theory, covering hyperbolic topology, Kashaev invariant, and quantum modularity. No prior knowledge required.
Explore cellular automata on $\mathbf{Z}_p$ and $\mathbf{Z}_m$, covering invertibility, ergodic properties, and entropy concepts. Delve into measure-theoretic and topological entropy for 1D linear CA and $\mathbb{Z}^2$-actions.
Explore fundamental quantum physics concepts through plane orientations and light polarization. Gain insights into quantum states, dynamics, and measurement using real-world examples and mathematical formalism.
Explore conditional distributions of zero sets in Gaussian analytic functions, focusing on fixed configurations outside compact sets. Gain insights into determinantal formulas and Lobachevskian isometries.
Explore circle dynamics and recent findings in circle maps with break or critical points, focusing on probability invariant measures, dynamical partitions, and hitting times.
Combinatoria de superficies quadriculadas e geometria de espacos de modulos: explorando conexões entre topologia, geometria e teoria dos números em espaços de módulos.
Exploración avanzada de ecuaciones diofantinas con énfasis en casos con soluciones limitadas, presentada por el experto Hector Pasten de la PUC, Chile.
Explora superficies racionales sobre cuerpos en esta conferencia avanzada de matemáticas, examinando conceptos clave y resultados recientes en geometrÃa algebraica aritmética.
Exploración avanzada de combinatoria en superficies cuadriculadas y geometrÃa de espacios de módulos, con énfasis en aplicaciones a la teorÃa de grupos y análisis.
Explora superficies racionales sobre cuerpos en esta conferencia avanzada de matemáticas, abordando conceptos de geometrÃa algebraica y teorÃa de números.
Explora ecuaciones diofantinas con pocas soluciones, profundizando en conceptos avanzados de teorÃa de números y álgebra abstracta.
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