1992
DOI: 10.1016/0370-2693(92)90682-t
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A note on the Green-Schwarz mechanism in open-string theories

Abstract: An interesting feature of some open superstring models in D < 10 is the simultaneous presence, in the spectrum, of gauge fields and of a number of antisymmetric tensor fields. In these cases the Green-Schwarz mechanism can (and does) take a generalized form, resulting from the combined action of all the antisymmetric tensors. These novelties are illustrated referring to some simple rational models in six dimensions, and some of their implications for the low-energy effective field theory are pointed out.

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Cited by 520 publications
(832 citation statements)
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References 18 publications
(22 reference statements)
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“…In general, these vacua correspond to supergravity models frozen in phases of broken supersymmetry, where the presence of (lower-dimensional) non-supersymmetric couplings renders the field equations naively inconsistent, in complete analogy with ordinary gauge theories frozen in a Higgs phase. Although similar features were previously met in the anomalous Green-Schwarz couplings of [27], the peculiar supergravity models resulting from "brane supersymmetry breaking" clearly deserve further investigation.…”
supporting
confidence: 62%
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“…In general, these vacua correspond to supergravity models frozen in phases of broken supersymmetry, where the presence of (lower-dimensional) non-supersymmetric couplings renders the field equations naively inconsistent, in complete analogy with ordinary gauge theories frozen in a Higgs phase. Although similar features were previously met in the anomalous Green-Schwarz couplings of [27], the peculiar supergravity models resulting from "brane supersymmetry breaking" clearly deserve further investigation.…”
supporting
confidence: 62%
“…These configurations present another interesting novelty: they have generalised GreenSchwarz couplings [26,27] involving gauge fields and untwisted R-R forms, of the type…”
mentioning
confidence: 99%
“…G α Gravitational and U(1) anomalies have a similar structure [115]. In six dimensions there are two distinct U(1)/non-abelian mixed anomalies.…”
Section: Anomalies In Six Dimensionsmentioning
confidence: 83%
“…In heterotic N=1 vacua there is a unique anomalous U(1) and its anomalies are cancelled by the universal two-index anti-symmetric tensor. In the type-I vacua, we may have several anomalous U(1)s and in four-dimensional compactifications their anomalies are cancelled by a combination of RR untwisted and twisted axions [115,116].…”
Section: Anomalies and Symmetries In Four Dimensionsmentioning
confidence: 99%
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