Noncommutative independence in the infinite braid and symmetric group

Rolf Gohm; Claus Michael Köstler

doi:10.4064/bc96-0-12

Noncommutative independence in the infinite braid and symmetric group

Rolf Gohm, Claus Michael Köstler

Adran Ffiseg

Allbwn ymchwil: Cyfraniad at gyfnodolyn › Erthygl › adolygiad gan gymheiriaid

113 Wedi eu Llwytho i Lawr (Pure)

Crynodeb

This is an introductory paper about our recent merge of a noncommutative de Finetti type result with representations of the infinite braid and symmetric group which allows to derive factorization properties from symmetries. We explain some of the main ideas of this approach and work out a constructive procedure to use in applications. Finally we illustrate the method by applying it to the theory of group characters.

Iaith wreiddiol	Saesneg
Tudalennau (o-i)	193-206
Nifer y tudalennau	14
Cyfnodolyn	Banach Center Publications
Cyfrol	96
Dynodwyr Gwrthrych Digidol (DOIs)	https://doi.org/10.4064/bc96-0-12
Statws	Cyhoeddwyd - 07 Tach 2012

Mynediad at Ddogfen

10.4064/bc96-0-12

bedlewo.pdf

http://hdl.handle.net/2160/7904

Cysylltiad parhaol

Dolen barhaus

1 Wedi Gorffen

Quantum Control : Approach Based on Scattering Theory for Non-commutative Markov Chains
Gohm, R. (Prif Ymchwilydd)
Engineering & Physical Sciences Research Council
01 Meh 2009 → 31 Mai 2012
Prosiect: Ymchwil a ariannwyd yn allanol

Dyfynnu hyn

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title = "Noncommutative independence in the infinite braid and symmetric group",

abstract = "This is an introductory paper about our recent merge of a noncommutative de Finetti type result with representations of the infinite braid and symmetric group which allows to derive factorization properties from symmetries. We explain some of the main ideas of this approach and work out a constructive procedure to use in applications. Finally we illustrate the method by applying it to the theory of group characters.",

author = "Rolf Gohm and K{\"o}stler, {Claus Michael}",

note = "Gohm, R., K{\"o}stler, C. (2012). Noncommutative independence in the infinite braid and symmetric group. Banach Center Publications, 96 pp. 193-206.",

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doi = "10.4064/bc96-0-12",

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Y1 - 2012/11/7

N2 - This is an introductory paper about our recent merge of a noncommutative de Finetti type result with representations of the infinite braid and symmetric group which allows to derive factorization properties from symmetries. We explain some of the main ideas of this approach and work out a constructive procedure to use in applications. Finally we illustrate the method by applying it to the theory of group characters.

AB - This is an introductory paper about our recent merge of a noncommutative de Finetti type result with representations of the infinite braid and symmetric group which allows to derive factorization properties from symmetries. We explain some of the main ideas of this approach and work out a constructive procedure to use in applications. Finally we illustrate the method by applying it to the theory of group characters.

U2 - 10.4064/bc96-0-12

DO - 10.4064/bc96-0-12

M3 - Article

SN - 0137-6934

VL - 96

SP - 193

EP - 206

JO - Banach Center Publications

JF - Banach Center Publications

ER -

Noncommutative independence in the infinite braid and symmetric group

Crynodeb

Mynediad at Ddogfen

Cysylltiad parhaol

Ôl bys

Prosiectau

Quantum Control : Approach Based on Scattering Theory for Non-commutative Markov Chains

Dyfynnu hyn