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We reformulate the recently proposed regularized version of Lovelock gravity in four dimensions as a scalar-tensor theory.
T. Kobayashi, Horndeski theory and beyond: a review , Rept. Prog. Phys. 82
1901
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1905
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D. Lovelock, The Einstein tensor and its generalizations , J. Math. Phys. 12
1971
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G. W. Horndeski, Second-order scalar-tensor field equations in a four-dimensional space , Int. J. Theor. Phys. 10
1974
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A. Casalino, A. Colleaux, M. Rinaldi and S. Vicentini, Regularized Lovelock gravity , 2003.07068
2003
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2003
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2003
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2003
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2003
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2003
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2003
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2003
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2003
Cited alongside, same era.
2003
Cited alongside, same era.
2003
Cited alongside, same era.
2004
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2004
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J. Bonifacio, K. Hinterbichler and L. A. Johnson, Amplitudes and 4D Gauss-Bonnet Theory , 2004.10716
2004
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K. Van Acoleyen and J. Van Doorsselaere, Galileons from Lovelock actions , Phys. Rev. D83
2011
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2003
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H. Lu and Y. Pang, Horndeski Gravity as D → 4 D\rightarrow 4 Limit of Gauss-Bonnet , 2003.11552
2003
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W.-Y. Ai, A note on the novel 4D Einstein-Gauss-Bonnet gravity , 2004.02858
2004
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2004
Cited alongside, same era.
S. Mahapatra, A note on the total action of 4 D 4D Gauss-Bonnet theory , 2004.09214
2004
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2004
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2004
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Y. Tomozawa, Quantum corrections to gravity , 1107.1424
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2011
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2011
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2012
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2013
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T. Kobayashi, N. Tanahashi and M. Yamaguchi, Multifield extension of G G inflation , Phys. Rev. D 88
2013
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2017
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LIGO Scientific, Virgo, Fermi-GBM, INTEGRAL
2017
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