1988
DOI: 10.1088/0264-9381/5/5/012
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Extended D=2 supergravity theories and their lower superspace realisations

Abstract: The linearised solutions to constraints in two-dimensional (2,O) supergravity are given. We derive the superconformal ghost action in superspace. The procedure for deriving the non-linear ( p , q ) geometries of the ( p , q + 1) and ( p + 1, q ) local superspaces is given.We apply this to the rewriting of the (1, 1) NSR superstring in (1,O) superspace and expressing the (2,O) supergravity constraints in the lower superspace. Finally, a new form of D = 2, N = 1 supergravity is presented.

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Cited by 16 publications
(13 citation statements)
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References 27 publications
(35 reference statements)
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“…here r is the two-dimensional curvature. The first line agrees with the proposal in [28], but we also need the remaining terms in order to explain our linearized supergravity. Our proposal agrees with the action based on the full superspace integral proposed in [36].…”
Section: Non-linear Extensionsupporting
confidence: 85%
“…here r is the two-dimensional curvature. The first line agrees with the proposal in [28], but we also need the remaining terms in order to explain our linearized supergravity. Our proposal agrees with the action based on the full superspace integral proposed in [36].…”
Section: Non-linear Extensionsupporting
confidence: 85%
“…The study of 2D N = (0, 2) supergravity in superspace was largely developed in the 1980s and we refer the reader to the following works and references therein for details [52][53][54][55][56][57][58][59]. In particular, we refer to [54,59] that we will closely follow including their notations. The covariant derivatives are defined as…”
Section: B Computation Of the Supercurrentmentioning
confidence: 99%
“…In this section, we review the 2D N = (0, 2) supergravity following references [54,59]. The superspace geometry we consider is based on a structure group based on the 2D Lorentz group.…”
Section: B Computation Of the Supercurrentmentioning
confidence: 99%
“…ii) Include the super vielbein measure E in the action (6). iii) The (2,0) supergravity action [35,42]…”
Section: Classical Weyl Invariancementioning
confidence: 99%
“…Expanding this action in components gives the usual coupling of the dilaton to the worldsheet Ricci curvature scalar R = 1 2 [D + , D + ]G R |. In a (2,0) theory the Weyl transformation (28) is replaced by a super Weyl transformation, which infinitesimally acts as [34,35,43]…”
Section: Classical Weyl Invariancementioning
confidence: 99%