Generalized WDVV equations for F4 pure N=2 Super-Yang-Mills theory

L.K. Hoevenaars; P.H.M. Kersten; Ruud Martini

doi:10.1016/S0370-2693(01)00212-X

Generalized WDVV equations for F4 pure N=2 Super-Yang-Mills theory

L.K. Hoevenaars, P.H.M. Kersten, Ruud Martini

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

8 Citations (Scopus)

Abstract

An associative algebra of holomorphic differential forms is constructed associated with pure N=2 super-Yang–Mills theory for the Lie algebra F4. Existence and associativity of this algebra, combined with the general arguments in the work of Marshakov, Mironov and Morozov, proves that the prepotential of this theory satisfies the generalized WDVV (Witten–Dijkgraaf–Verlinde–Verlinde) system.

Original language	Undefined
Pages (from-to)	189-196
Journal	Physics letters B
Volume	503
Issue number	1-2
DOIs	https://doi.org/10.1016/S0370-2693(01)00212-X
Publication status	Published - 2001

Keywords

METIS-202030
IR-74592

Access to Document

10.1016/S0370-2693(01)00212-X

Cite this

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title = "Generalized WDVV equations for F4 pure N=2 Super-Yang-Mills theory",

abstract = "An associative algebra of holomorphic differential forms is constructed associated with pure N=2 super-Yang–Mills theory for the Lie algebra F4. Existence and associativity of this algebra, combined with the general arguments in the work of Marshakov, Mironov and Morozov, proves that the prepotential of this theory satisfies the generalized WDVV (Witten–Dijkgraaf–Verlinde–Verlinde) system.",

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T1 - Generalized WDVV equations for F4 pure N=2 Super-Yang-Mills theory

AU - Hoevenaars, L.K.

AU - Kersten, P.H.M.

AU - Martini, Ruud

PY - 2001

Y1 - 2001

N2 - An associative algebra of holomorphic differential forms is constructed associated with pure N=2 super-Yang–Mills theory for the Lie algebra F4. Existence and associativity of this algebra, combined with the general arguments in the work of Marshakov, Mironov and Morozov, proves that the prepotential of this theory satisfies the generalized WDVV (Witten–Dijkgraaf–Verlinde–Verlinde) system.

AB - An associative algebra of holomorphic differential forms is constructed associated with pure N=2 super-Yang–Mills theory for the Lie algebra F4. Existence and associativity of this algebra, combined with the general arguments in the work of Marshakov, Mironov and Morozov, proves that the prepotential of this theory satisfies the generalized WDVV (Witten–Dijkgraaf–Verlinde–Verlinde) system.

KW - METIS-202030

KW - IR-74592

U2 - 10.1016/S0370-2693(01)00212-X

DO - 10.1016/S0370-2693(01)00212-X

M3 - Article

VL - 503

SP - 189

EP - 196

JO - Physics letters B

JF - Physics letters B

SN - 0370-2693

IS - 1-2

ER -