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Four dimensional R^4 superinvariants through gauge completion
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YITP-SB-02/26
Four dimensional R4 superinvariants
through gauge completion
Filipe Moura
C. N. Yang Institute for Theoretical Physics
State University of New York
Stony Brook, NY 11794-3840, U.S.A
fmoura@insti.physics.sunysb.edu
Abstract
We fully compute the N = 1 supersymmetrization of the fourth power of
the Weyl tensor in d = 4 x-space with the auxiliary fields. In a previous pa-
per, we showed that their elimination requires an infinite number of terms;
we explicitely compute those terms to order κ4 (three loop). We also write,
in superspace notation, all the possible N = 1 actions, in four dimensions,
that contain pure R4 terms (with coupling constants). We explicitely write
these actions in terms of the θ components of the chiral density ? and the
supergravity superfields R,Gm,WABC . Using the method of gauge comple-
tion, we compute the necessary θ components which allow us to write these
actions in x-space. We discuss under which circumstances can these extra
R4 correction terms be reabsorbed in the pure supergravity action, and
their relevance to the quantum supergravity/string theory effective actions.
February 1, 2008
1 Introduction
In a previous paper [1], we wrote and analyzed in d = 4,N = 1 superspace a lagrangian
which contained a pure R4 term:
L =
1
2κ2
∫
E
(
1 + αW 2W
2
)
d4θ (1.1)
This lagrangian could be seen as a four dimensional N = 1 string/M-theory effective
action, resulting from a compactification and truncation from ten/eleven dimensions.
In that case the constant α
κ2
could be identified up to a factor with α′3, α′ being the
string slope parameter.
Originally the αW 2W
2
term of this lagrangian was thought of as a possible three-
loop quantum correction to supergravity. In reference [2] it was shown that super-
symmetry implies the one and two-loop finiteness of supergravity, but there exists a
potential non-vanishing on-shell superinvariant which could mean non-finiteness of
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