Name: An Introduction to Mathematical Billiards (en Inglés)
Price: 242271.00 COP
Availability: InStock
Author: Rozikov, Utkir A.
ISBN: 9789811221255

portada An Introduction to Mathematical Billiards (en Inglés)

Formato

Libro Físico

Autor

Utkir A. Rozikov

Editorial

World Scientific Publishing Company

Idioma

Inglés

N° páginas

224

Encuadernación

Tapa Blanda

Dimensiones

22.9 x 15.2 x 1.2 cm

Peso

0.30 kg.

ISBN13

9789811221255

Categorías

Teoría del caos
Mecánica clásica
Física matemática

An Introduction to Mathematical Billiards (en Inglés)

Utkir A. Rozikov (Autor) · World Scientific Publishing Company · Tapa Blanda

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Reseña del libro "An Introduction to Mathematical Billiards (en Inglés)"

'This book offers one of the few places where a collection of results from the literature can be found ... The book has an extensive bibliography ... It is very nice to have the compendium of results that is presented here.'zbMATHA mathematical billiard is a mechanical system consisting of a billiard ball on a table of any form (which can be planar or even a multidimensional domain) but without billiard pockets. The ball moves and its trajectory is defined by the ball's initial position and its initial speed vector. The ball's reflections from the boundary of the table are assumed to have the property that the reflection and incidence angles are the same. This book comprehensively presents known results on the behavior of a trajectory of a billiard ball on a planar table (having one of the following forms: circle, ellipse, triangle, rectangle, polygon and some general convex domains). It provides a systematic review of the theory of dynamical systems, with a concise presentation of billiards in elementary mathematics and simple billiards related to geometry and physics.The description of these trajectories leads to the solution of various questions in mathematics and mechanics: problems related to liquid transfusion, lighting of mirror rooms, crushing of stones in a kidney, collisions of gas particles, etc. The analysis of billiard trajectories can involve methods of geometry, dynamical systems, and ergodic theory, as well as methods of theoretical physics and mechanics, which has applications in the fields of biology, mathematics, medicine, and physics.