The N = 2 super-Kac-Moody algebra and the WZW-model in (2,0) superspace

Journal Article · Wed Dec 19 23:00:00 EST 1990 · International Journal of Modern Physics A; (United States)

DOI:https://doi.org/10.1142/S0217751X90002026· OSTI ID:5736024

Delius, G W ^[1]

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1. Inst. for Theoretical Physics, State Univ. of New York, Stony Brook, NY (US)

The N = 2 super-Moddy algebra is defined as the algebra corresponding to an N = 2 superloop group. Using the method of coadjoint orbits, which is explained, an action is derived which has the N = 2 super Kac-Moody algebra as its Poisson bracket algebra and is invariant under the N = 2 superloop group. It is invariant under N = 2 superconformal transformations. This action is thus the generalization of the WZW model to (2,0) superspace. The authors of this paper study the relation to the known WZW model in (1,0) superspace after imposing a constraint on the (2,0) superfield.

• Sponsoring Organization: NSF; National Science Foundation, Washington, DC (United States)
• OSTI ID: 5736024
• Journal Information: International Journal of Modern Physics A; (United States), Journal Name: International Journal of Modern Physics A; (United States) Vol. 5:24; ISSN IMPAE; ISSN 0217-751X
• Country of Publication: United States
• Language: English

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71 CLASSICAL AND QUANTUM MECHANICS
GENERAL PHYSICS
72 PHYSICS OF ELEMENTARY PARTICLES AND FIELDS
BOSON-EXCHANGE MODELS
BOSONS
CONFORMAL INVARIANCE
DIFFERENTIAL EQUATIONS
ELEMENTARY PARTICLES
EQUATIONS
FIELD ALGEBRA
INTERMEDIATE BOSONS
INTERMEDIATE VECTOR BOSONS
INVARIANCE PRINCIPLES
MATHEMATICAL MODELS
PARTIAL DIFFERENTIAL EQUATIONS
PARTICLE MODELS
PERIPHERAL MODELS
POISSON EQUATION
SUPERSYMMETRY
SYMMETRY
W MINUS BOSONS
W PLUS BOSONS
WILSON LOOP
Z NEUTRAL BOSONS