Odd primary homotopy exponents of compact simple Lie groups

Donald M. Davis, Stephen D Theriault

Research output: Contribution to journalArticle

Abstract

We note that a recent result of the second author yields upper bounds for odd-primary homotopy exponents of compact simple Lie groups which are often quite close to the lower bounds obtained from v1-periodic homotopy theory.
Original languageEnglish
Pages (from-to)195-202
Number of pages8
JournalGeometry & Topology Monographs
Volume13
Publication statusPublished - 2008

Fingerprint

Homotopy Theory
Simple group
Homotopy
Odd
Exponent
Lower bound
Upper bound

Cite this

Odd primary homotopy exponents of compact simple Lie groups. / Davis, Donald M.; Theriault, Stephen D.

In: Geometry & Topology Monographs, Vol. 13, 2008, p. 195-202.

Research output: Contribution to journalArticle

Davis, Donald M. ; Theriault, Stephen D. / Odd primary homotopy exponents of compact simple Lie groups. In: Geometry & Topology Monographs. 2008 ; Vol. 13. pp. 195-202.
@article{58ae621bc4e74355818a1fa7cd972f45,
title = "Odd primary homotopy exponents of compact simple Lie groups",
abstract = "We note that a recent result of the second author yields upper bounds for odd-primary homotopy exponents of compact simple Lie groups which are often quite close to the lower bounds obtained from v1-periodic homotopy theory.",
author = "Davis, {Donald M.} and Theriault, {Stephen D}",
year = "2008",
language = "English",
volume = "13",
pages = "195--202",
journal = "Geometry & Topology Monographs",
issn = "1464-8989",

}

TY - JOUR

T1 - Odd primary homotopy exponents of compact simple Lie groups

AU - Davis, Donald M.

AU - Theriault, Stephen D

PY - 2008

Y1 - 2008

N2 - We note that a recent result of the second author yields upper bounds for odd-primary homotopy exponents of compact simple Lie groups which are often quite close to the lower bounds obtained from v1-periodic homotopy theory.

AB - We note that a recent result of the second author yields upper bounds for odd-primary homotopy exponents of compact simple Lie groups which are often quite close to the lower bounds obtained from v1-periodic homotopy theory.

M3 - Article

VL - 13

SP - 195

EP - 202

JO - Geometry & Topology Monographs

JF - Geometry & Topology Monographs

SN - 1464-8989

ER -