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The eightfold way : the beauty of Klein's quartic curve

Autor: Silvio Levy
Editorial: Cambridge [England] ; New York : Cambridge University Press, 1999.
Serie: Mathematical Sciences Research Institute publications, 35.
Edición/Formato:   Libro : Inglés (eng)Ver todas las ediciones y todos los formatos
Base de datos:WorldCat
Resumen:
"Felix Klein discovered in the 1870s that the simple equation x[superscript 3]y + y[superscript 3]z + z[superscript 3]x = 0 (in complex projective coordinates) describes a surface having many remarkable properties, including 336-fold symmetry - the maximum possible for any surface of this genus. Since then this object has come up in different guises in several areas of mathematics." "The mathematical sculptor  Leer más
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Detalles

Persona designada: Felix Klein; Felix Klein
Tipo de material: Recurso en Internet
Tipo de documento: Libro/Texto, Recurso en Internet
Todos autores / colaboradores: Silvio Levy
ISBN: 0521660661 9780521660662 0521004195 9780521004190
Número OCLC: 40396998
Descripción: x, 331 p. : ill. ; 25 cm.
Contenido: The Eightfold Way : a mathematical sculpture by Helaman Ferguson / William P. Thurston --
The geometry of Klein's Riemann surface / Hermann Karcher and Matthias Weber --
The Klein quartic in number theory / Noam D. Elkies --
Hurwitz groups and surfaces / A. Murray Macbeath --
From the history of a simple group / Jeremy Gray --
Eightfold Way : the sculpture / Helaman Ferguson with Claire Ferguson --
Invariants of SL₂(F[subscript]q)·Aut(F[subscript]q) acting on C[superscript]n for q=2n±1 ; Hirzebruch's curves F₁, F₂, F₄, F₁₄, F₂₈ for Q([symbol for square root]7) / Allan Adler --
On the order-seven transformation of elliptic functions / Felix Klein ; translated by Silvio Levy.
Título de la serie: Mathematical Sciences Research Institute publications, 35.
Responsabilidad: edited by Silvio Levy.
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Resumen:

Expository and research articles by renowned mathematicians on the myriad properties of the Klein quartic.  Leer más

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schema:reviewBody""Felix Klein discovered in the 1870s that the simple equation x[superscript 3]y + y[superscript 3]z + z[superscript 3]x = 0 (in complex projective coordinates) describes a surface having many remarkable properties, including 336-fold symmetry - the maximum possible for any surface of this genus. Since then this object has come up in different guises in several areas of mathematics." "The mathematical sculptor Helaman Ferguson has tried to distill some of the beauty and remarkable properties of this surface in the form of a sculpture that he entitled The Eightfold Way, permanently installed at the Mathematical Sciences Research Institute in Berkeley." "This volume seeks to explore the rich tangle of properties and theories surrounding this object, as well as its esthetic aspects."--BOOK JACKET."
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