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Our understanding of quantum field theory rests largely on explicit and controlled calculations in perturbation theory.
1904
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C. Sleight, A Mellin Space Approach to Cosmological Correlators , JHEP 01
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C. Sleight and M. Taronna, Bootstrapping Inflationary Correlators in Mellin Space , JHEP 02
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M. Henningson and K. Skenderis, The Holographic Weyl anomaly , JHEP 07
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J.M. Maldacena, Non-Gaussian features of primordial fluctuations in single field inflationary models , JHEP 05
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D. Green and E. Pajer, On the Symmetries of Cosmological Perturbations , 2004.09587
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A. Adams, N. Arkani-Hamed, S. Dubovsky, A. Nicolis and R. Rattazzi, Causality, analyticity and an IR obstruction to UV completion , JHEP 10
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P. Creminelli, M.A. Luty, A. Nicolis and L. Senatore, Starting the Universe: Stable Violation of the Null Energy Condition and Non-standard Cosmologies , JHEP 12
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2007
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2007
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2008
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H. Goodhew, S. Jazayeri and E. Pajer, The Cosmological Optical Theorem , 2009.02898
2009
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2014
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2014
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2015
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2009
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D. Stefanyszyn and J. Supeł, The Boostless Bootstrap and BCFW Momentum Shifts , 2009.14289
2009
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D. Stefanyszyn and J. Supeł, The Boostless Bootstrap and BCFW Momentum Shifts , JHEP 03
2009
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D. Seery, M.S. Sloth and F. Vernizzi, Inflationary trispectrum from graviton exchange , JCAP 03
2009
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E. Pajer, Building a Boostless Bootstrap for the Bispectrum , JCAP 01
2010
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2010
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2011
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I. Mata, S. Raju and S. Trivedi, CMB from CFT , JHEP 07
2013
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2016
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2017
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2018
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2019
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2020
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S. Melville and E. Pajer, Cosmological Cutting Rules , JHEP 05
2021
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