1990
DOI: 10.1103/physrevd.41.3118
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Effective one-loop scalar Lagrangian in no-scale supergravity models

Abstract: The total one-loop effective scalar Lagrangian is given in an explicitly field-redefinition-invariant form for a general model with derivative self-couplings of the scalars and scalar couplings to graviton, gauge, and fermion fields. This result is then specialized to no-scale models, with a form of the Kahler potential that is suggested by the zero-slope limit of superstring theories.(2.17) where -.

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Cited by 22 publications
(59 citation statements)
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“…That work extended the results of several earlier calculations [37]- [40] on loop corrections to supergravity. In particular, using specific choices of the gauge fixing and of the expansion of the action, the authors were able t o cast the results in an especially simple form in which most of the one-loop corrections can be interpreted in terms of renormalizations.…”
Section: Introductionsupporting
confidence: 77%
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“…That work extended the results of several earlier calculations [37]- [40] on loop corrections to supergravity. In particular, using specific choices of the gauge fixing and of the expansion of the action, the authors were able t o cast the results in an especially simple form in which most of the one-loop corrections can be interpreted in terms of renormalizations.…”
Section: Introductionsupporting
confidence: 77%
“…'In the notation of (3.1), Z,, = -2; including the contribution proportional to DetZ,, we get a quartically divergent term proportional to in 2 which cancels a similar contribution from the graviton ghost [37]. where Cg) is the Casimir of the adjoint representation and the field redefinition covariant scalar derivative D; is defined in Chapter 3.…”
Section: Yang-mills Gauge Fixingmentioning
confidence: 99%
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“…Most often, supergravity interactions have been studied at the component level and then the anomaly written as a globally supersymmetric superspace integral, which is an approximation to the true supergravity anomaly [89,90,91,92]. The supergravity one loop effective lagrangian and its transformation properties has been studied in great detail by Gaillard and collaborators, using Pauli-Villars regularization techniques [93]. These calculations were recently used to infer a locally supersymmetric superspace expression for the anomaly at one loop [94].…”
Section: A Cancellation Of the Modular Anomalymentioning
confidence: 99%
“…Our notation is thatUof reference [1], and is outlinedbriefiy in the appendix. Here and, in the case that (1) is part of a supergravity Lagrangian, are the real and imaginary parts, respectively, of a single holomorphic function.…”
Section: Introductionmentioning
confidence: 99%