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We construct Supergravity models where the goldstino multiplet has a gravitational origin, being dual to the chiral curvature superfield.
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1989
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S. Kachru, R. Kallosh, A. D. Linde and S. P. Trivedi, “De Sitter vacua in string theory,” Phys. Rev. D 68
C. P. Burgess, M. Cicoli and F. Quevedo, “String Inflation After Planck 2013,” JCAP 1311
2011
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D. Z. Freedman, P. van Nieuwenhuizen and S. Ferrara, “Progress Toward a Theory of Supergravity,” Phys. Rev. D 13
2012
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I. Antoniadis, E. Dudas, D. M. Ghilencea and P. Tziveloglou, “Non-linear MSSM,” Nucl. Phys. B 841
2013
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2013
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2003
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For reviews see: M. B. Green, J. H. Schwarz and E. Witten, “Superstring Theory”, 2 vols., Cambridge, UK: Cambridge Univ. Press (1987); J. Polchinski, “String theory”, 2 vols. Cambridge, UK: Cambridge Univ. Press (1998); C. V. Johnson, “D-branes,” USA: Cambridge Univ. Press (2003) 548 p; B. Zwiebach, “A first course in string theory” Cambridge, UK: Cambridge Univ. Press (2004); K. Becker, M. Becker and J. H. Schwarz, “String theory and M-theory: A modern introduction” Cambridge, UK: Cambridge Univ. Press (2007); E. Kiritsis, “String theory in a nutshell”, Princeton, NJ: Princeton Univ. Press (2007)
2007
Cited alongside, same era.
Z. Komargodski and N. Seiberg, “From Linear SUSY to Constrained Superfields,” JHEP 0909
2010
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E. Dudas, N. Kitazawa and A. Sagnotti, “On Climbing Scalars in String Theory,” Phys. Lett. B 694
2010
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D. Francia and A. Sagnotti, “Free geometric equations for higher spins,” Phys. Lett. B 543
2010
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”NIST Handbook of Mathematical Functions”, F .J. Olver, D.W. Lozier, R.F. Boisvert and C.W. Clark, eds. (Cambridge University Press, 2010)
2010
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L. Alvarez-Gaume, C. Gomez and R. Jimenez, “Minimal Inflation,” Phys. Lett. B 690
2011
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2014
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S. Ferrara, R. Kallosh and A. Linde, “Cosmology with Nilpotent Superfields,” JHEP 1410
2014
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G. Dall’Agata and F. Zwirner, “On sgoldstino-less Supergravity models of inflation,” JHEP 1412
2014
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J. P. Conlon and F. Quevedo, “Kahler moduli inflation,” JHEP 0601
2014
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2015
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