Bilhares
Explore o fascinante mundo dos bilhares matemáticos com Alejandro Kocsard, descobrindo suas aplicações e propriedades únicas na geometria e sistemas dinâmicos.
A Survey Lecture on Billiards
Explore the fascinating world of mathematical billiards with Richard Evan Schwartz in this engaging survey lecture on dynamical systems and geometry.
Generalized Law of Iterated Logarithm in the Infinite Horizon Lorentz Gas
Explore the behavior of infinite horizon Lorentz gas, focusing on chaotic dynamics, long flights, and non-standard scaling in limit theorems for billiard particle positions.
Monotone Twist Maps and Dowker-Type Theorems
Explore geometric inequalities in billiard systems, connecting Dowker's theorems to Mather's β-function and deriving new insights for various billiard types.
Billiards and the Lorentz Gas
Explore billiards and Lorentz gas in dynamical systems with Carlangelo Liverani's conference talk, part of a celebration for Marcelo Viana's 60th birthday at IMPA.
The Mahler Conjecture, Billiards and Systolic Inequalities
Explore Mahler conjecture, billiards, and systolic inequalities in mathematics. Gain insights from Vinicius Ramos's lecture at IMPA's 70th anniversary conference featuring international mathematicians.
Billiards, Arithmetic and Hodge Theory
Explore connections between billiard paths, cusps, curves, heights, and spectral gaps in polygons, encountering chaos and decidability issues in 7 and 12-sided shapes.
Billiards, Outer Billiards, and Symplectic Billiards - Programs and Applications
Explore billiards, outer billiards, and symplectic billiards with Richard Evan Schwartz. Discover mathematical concepts and programs like Mc billiard in this engaging conference talk.
Billiards in Conics Revisited
Explore optical properties of conics, billiard reflections, and geometric consequences. Delve into classic results, Ivory's lemma, Poncelet Porism, and related theorems in projective geometry.
Integrable Billiards and Rigidity - Lecture 1
Explore integrable billiards and the Birkhoff-Poritsky conjecture, focusing on Hopf-type rigidity and its extension to Twist symplectic maps and billiards.
Billiards in Conics Revisited - Optical Properties and Geometric Consequences
Explore optical properties of conics, billiard reflections, and geometric consequences. Delve into classic results, Ivory's lemma, Poncelet Porism, and related theorems in projective geometry.