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The theory of scalar gravity proposed by Nordstr\"{o}m, and refined by Einstein and Fokker, provides a striking analogy to general relativity.
G. Nordström, Zur Theorie der Gravitation vom Standpunkt des Relativitätsprinzips
1913
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A. Einstein and A. D. Fokker, Nordstrom’s Theory of Gravitation from the Point of View of the Absolute Differential Calculus
1914
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C. Isham, A. Salam, and J. Strathdee, Spontaneous breakdown of conformal symmetry
1970
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C. Isham, A. Salam, and J. Strathdee, Nonlinear realizations of space-time symmetries. Scalar and tensor gravity
1971
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S. Weinberg, The Cosmological Constant Problem
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R. Sundrum, Towards an effective particle string resolution of the cosmological constant problem
1999
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C. Charmousis, R. Gregory, and V. A. Rubakov, Wave function of the radion in a brane world
2000
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2001
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2001
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2002
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2003
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2004
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J. Polchinski, Introduction to Gauge/Gravity Duality · 2010
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N. Deruelle, Nordstrom’s scalar theory of gravity and the equivalence principle
2011
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F. Coradeschi, P. Lodone, D. Pappadopulo, R. Rattazzi, and L. Vitale, A naturally light dilaton
2013
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Z. Chacko and R. K. Mishra, Effective Theory of a Light Dilaton
2013
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Z. Chacko, R. K. Mishra, and D. Stolarski, Dynamics of a Stabilized Radion and Duality
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N. Arkani-Hamed, S. Dubovsky, A. Nicolis, and G. Villadoro, Quantum Horizons of the Standard Model Landscape
2007
Cited alongside, same era.
R. Contino, A. Pomarol, and R. Rattazzi. Originally developed in an unpublished work. See also the following talks: The naturally light dilaton
2010
Cited alongside, same era.
J. Polchinski, The Cosmological Constant and the String Landscape
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R. Sundrum, Gravity’s scalar cousin
Cited in the paper.
2013
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2014
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P. W. Graham, D. E. Kaplan, and S. Rajendran, Cosmological Relaxation of the Electroweak Scale
2015
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