Pisot–Vijayaraghavan number
In mathematics, a Pisot–Vijayaraghavan number, also called simply a Pisot number or a PV number, is a real algebraic integer greater than 1 all of whose Galois conjugates are less than 1 in absolute value. These numbers were discovered by Axel Thue in 1912 and rediscovered by G. H. Hardy in 1919 within the context of diophantine approximation. They became widely known after the publication of Charles Pisot's dissertation in 1938. They also occur in the uniqueness problem for Fourier series. Tirukkannapuram Vijayaraghavan and Raphael Salem continued their study in the 1940s. Salem numbers are a closely related set of numbers.
known for
Wikipage redirect
Algebraic numberAlmost integerCharles PisotDavid William BoydDelaunay triangulationEquidistributed sequenceFractional partG. H. HardyGolden ratioHarmonious setList of Tamil peopleList of University of Dhaka alumni and facultyList of number theory topicsMahler measurePVPV numberPadovan sequencePerron numberPisot-Vijayaraghavan numberPisot numberPisot numbersPlastic numberRauzy fractalSalem numberScientific phenomena named after peopleSet of uniquenessSilver ratioSupergolden ratioTirukkannapuram Vijayaraghavan
Link from a Wikipage to another Wikipage
known for
primaryTopic
Pisot–Vijayaraghavan number
In mathematics, a Pisot–Vijayaraghavan number, also called simply a Pisot number or a PV number, is a real algebraic integer greater than 1 all of whose Galois conjugates are less than 1 in absolute value. These numbers were discovered by Axel Thue in 1912 and rediscovered by G. H. Hardy in 1919 within the context of diophantine approximation. They became widely known after the publication of Charles Pisot's dissertation in 1938. They also occur in the uniqueness problem for Fourier series. Tirukkannapuram Vijayaraghavan and Raphael Salem continued their study in the 1940s. Salem numbers are a closely related set of numbers.
has abstract
Een pisotgetal of pisot-vijaya ...... t traditioneel aangeduid als .
@nl
Eine Pisot-Zahl oder Pisot–Vij ...... Salem-Zahlen mit T bezeichnet.
@de
En matemàtiques, un Nombre de ...... proximadament 1,38027756 ...).
@ca
En matemáticas, un número de P ...... conjunto cerrado y numerable.
@es
En mathématiques, un nombre de ...... idement d'une suite d'entiers.
@fr
In matematica, con numero di P ...... e minimo è il rapporto aureo .
@it
In mathematics, a Pisot–Vijaya ...... t of them is the golden ratio.
@en
Число Пизо (или число Пизо—Вид ...... ди них присутствует единичный.
@ru
皮索特-維貢伊拉卡文數（Pisot–Vijayaraghav ...... 索數集合S的極限點有較多的了解，其中最小的元素就是黃金比例。
@zh
Link from a Wikipage to an external page
Wikipage page ID
page length (characters) of wiki page
Wikipage revision ID
1,014,265,009
Link from a Wikipage to another Wikipage
author
Terr, David
@en
Weisstein, Eric W.
@en
name-list-style
amp
@en
title
Pisot Number
@en
urlname
PisotNumber
@en
wikiPageUsesTemplate
subject
comment
Een pisotgetal of pisot-vijaya ...... t traditioneel aangeduid als .
@nl
Eine Pisot-Zahl oder Pisot–Vij ...... Salem-Zahlen mit T bezeichnet.
@de
En matemàtiques, un Nombre de ...... nombre auri , ja que:
*
*
*
@ca
En matemáticas, un número de P ...... le estas condiciones, ya que y
@es
En mathématiques, un nombre de ...... idement d'une suite d'entiers.
@fr
In matematica, con numero di P ...... numero irrazionale algebrico .
@it
In mathematics, a Pisot–Vijaya ...... losely related set of numbers.
@en
Число Пизо (или число Пизо—Вид ...... ди них присутствует единичный.
@ru
皮索特-維貢伊拉卡文數（Pisot–Vijayaraghav ...... 索數集合S的極限點有較多的了解，其中最小的元素就是黃金比例。
@zh
label
Nombre de Pisot
@ca
Nombre de Pisot-Vijayaraghavan
@fr
Numero di Pisot-Vijayaraghavan
@it
Número de Pisot-Vijayaraghavan
@es
Pisot-Zahl
@de
Pisotgetal
@nl
Pisot–Vijayaraghavan number
@en
Числа Пизо
@ru
皮索特-维贡伊拉卡文数
@zh