Partial Gauss decomposition, Uq(gl(n - 1)) ∈ Uq(gl(n)) and Zamolodchikov algebra

Jintai Ding

doi:10.1088/0305-4470/32/4/010

Partial Gauss decomposition, U_q(gl(n - 1)) ∈ U_q(gl(n)) and Zamolodchikov algebra

Jintai Ding

Unknown

Research output: Contribution to journal › Article › peer-review

1 Citation (Scopus)

Abstract

We use the idea of partial Gauss decomposition to study structures related to U_q(gl(n - 1)) inside U_q(gl(n)). This gives a description of U_q(gl(n)) as an extension of U_q(gl(n - 1)) with Zamolodchikov algebras. We describe the connection of this new realization with form factors.

Original language	English
Pages (from-to)	671-676
Number of pages	6
Journal	Journal of Physics A: Mathematical and General
Volume	32
Issue number	4
DOIs	https://doi.org/10.1088/0305-4470/32/4/010
Publication status	Published - 29 Jan 1999
Externally published	Yes

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10.1088/0305-4470/32/4/010

Cite this

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title = "Partial Gauss decomposition, Uq(gl(n - 1)) ∈ Uq(gl(n)) and Zamolodchikov algebra",

abstract = "We use the idea of partial Gauss decomposition to study structures related to Uq(gl(n - 1)) inside Uq(gl(n)). This gives a description of Uq(gl(n)) as an extension of Uq(gl(n - 1)) with Zamolodchikov algebras. We describe the connection of this new realization with form factors.",

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N2 - We use the idea of partial Gauss decomposition to study structures related to Uq(gl(n - 1)) inside Uq(gl(n)). This gives a description of Uq(gl(n)) as an extension of Uq(gl(n - 1)) with Zamolodchikov algebras. We describe the connection of this new realization with form factors.

AB - We use the idea of partial Gauss decomposition to study structures related to Uq(gl(n - 1)) inside Uq(gl(n)). This gives a description of Uq(gl(n)) as an extension of Uq(gl(n - 1)) with Zamolodchikov algebras. We describe the connection of this new realization with form factors.

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U2 - 10.1088/0305-4470/32/4/010

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IS - 4

ER -

Partial Gauss decomposition, Uq(gl(n - 1)) ∈ Uq(gl(n)) and Zamolodchikov algebra

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Partial Gauss decomposition, U_q(gl(n - 1)) ∈ U_q(gl(n)) and Zamolodchikov algebra