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Both particle physics and the 1890s Seeliger-Neumann modification of Newtonian gravity suggest considering a "mass term" for gravity, yielding a finite range due to an exponentially decaying Yukawa potential.
Special-relativistic derivation of generally covariant gravitation theory
Robert H. Kraichnan · 1906
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Outline of a generalized theory of relativity and of a theory of gravitation
Albert Einstein and Marcel Grossmann · 1913
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Die Nordströmsche Gravitationstheorie vom Standpunkt des absoluten Differentialkalküls
Albert Einstein and Adriaan D. Fokker · 1914
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Die Nordströmsche Gravitationstheorie
Max von Laue · 1917
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Cosmological considerations on the general theory of relativity
Albert Einstein · 1917
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Geometry and experience
Albert Einstein · 1922
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On unitary representations of the inhomogeneous Lorentz group
Eugene Wigner · 1939
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Über relativistische Feldgleichungen von Teilchen mit beliebigem Spin im elektromagnetischen Feld
Wolfgang Pauli and Markus Fierz · 1939
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On relativistic wave equations for particles of arbitrary spin in an electromagnetic field
Markus Fierz and Wolfgang Pauli · 1939
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Quantum Theory of Fields
Gregor Wentzel · 1943
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La particule de spin 2 2 et la loi de gravitation d’Einstein dans le cas de présence de matière
Marie-Antoinette Tonnelat · 1944
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Ricci-Calculus: An Introduction to Tensor Analysis and Its Geometrical Applications
Jan A. Schouten · 1954
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Scalar field theory as a theory of gravitation. I
Otto Bergmann · 1956
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Covariant derivative of geometric objects of the first class
Andrzej Szybiak · 1963
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The Measure of the Universe: A History of Modern Cosmology
John D. North · 1965
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Dynamical Theory of Groups and Fields
Bryce S. DeWitt · 1965
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Foundations and current problems of General Relativity
Andrzej Trautman · 1965
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Interacting field of spin 2 and the Einstein equations
V. I. Ogievetsky and I. V. Polubarinov · 1965
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Spinors in gravitation theory
V. I. Ogievetskiĭ and I. V. Polubarinov · 1965
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Theory of a neutral massive tensor field with spin 2 2
V. I. Ogievetskii and I. V. Polubarinov · 1966
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On the Lie derivative of geometric objects from the point of view of functional equations
Andrzej Szybiak · 1966
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Principles of Relativity Physics
James L. Anderson · 1967
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On the question of a cosmological rest mass of gravitons
Hans-Jürgen Treder · 1968
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Scalar fields coupled to the trace of the energy-momentum tensor
Peter G. O. Freund and Yoichiro Nambu · 1968
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Partially conserved dilatation current
G. Mack · 1968
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Finite-range gravitation
Peter G. O. Freund, Amar Maheshwari, and Edmond Schonberg · 1969
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Self-coupled scalar gravitation
Stanley Deser and Leopold Halpern · 1970
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Self-interaction and gauge invariance
Stanley Deser · 1970
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A new improved energy-momentum tensor
Curtis G. Callan, Jr., Sidney Coleman, and Roman Jackiw · 1970
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Dilatation-like currents and scalar mesons
Stress-energy-momentum tensors and the Belinfante-Rosenfeld formula
Mark J. Gotay and J. E. Marsden · 1992
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The Quantum Theory of Fields, Volume I
Steven Weinberg · 1995
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Handbook of Mathematical Formulas and Integrals
Alan Jeffrey · 1995
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The Collected Papers of Albert Einstein, Volume 4, The Swiss Years: Writings, 1912-1914, English Translation
Anna Beck and Don Howard · 1996
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Gravity and the tenacious scalar field
Carl H. Brans · 1997
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When a mass term does not represent a mass
Valerio Faraoni and Fred I. Cooperstock · 1998
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L. N. Chang and P. G. O. Freund · 1970
Cited alongside, same era.
Trilinear coupling of scalar bosons in the small mass limit
G. Veneziano · 1972
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Gravitation
Charles Misner, Kip Thorne, and John A. Wheeler · 1973
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Tensor Calculus
Stanisław Gołab · 1974
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Broken conformal invariance
A. Aurilia · 1976
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Sur le tenseur d’impulsion-énergie
Léon Rosenfeld · 1977
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The cosmological woes of Newtonian gravitation theory
John D. Norton · 1999
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Relativistic scalar gravity: A laboratory for numerical relativity
Keith Watt and Charles W. Misner · 1999
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Einstein’s mistake and the cosmological constant
Alex Harvey and Engelbert Schucking · 2000
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Lambda: The constant that refuses to die
John Earman · 2001
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Slightly bimetric gravitation
J. Brian Pitts and William C. Schieve · 2001
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Spinors on Riemannian manifolds
Ranat F. Bilyalov · 2002
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Gravity’s scalar cousin
Raman Sundrum · 2004
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Currents and the energy-momentum tensor in classical field theory: A fresh look at an old problem
Michael Forger and Hartmann Römer · 2004
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Conformal structure and spin geometry
Thomas Branson · 2005
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Absolute objects and counterexamples: Jones-Geroch dust, Torretti constant curvature, tetrad-spinor, and scalar density
J. Brian Pitts · 2006
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The Genesis of General Relativity, Volume 3: Gravitation in the Twilight of Classical Physics: Between Mechanics, Field Theory, and Astronomy
Jürgen Renn and Matthias Schemmel, editors · 2007
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Universally coupled massive gravity
J. Brian Pitts and William C. Schieve · 2007
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Einstein, Nordström and the early demise of scalar, Lorentz covariant theories of gravitation
John D. Norton · 2007
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General Covariance, Artificial Gauge Freedom and Empirical Equivalence
J. Brian Pitts · 2008
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Noether symmetries, energy-momentum tensors and conformal invariance in classical field theory
Josep M. Pons · 2009
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Permanent underdetermination from approximate empirical equivalence in field theory: Massless and massive scalar gravity, neutrino, electromagnetic, Yang-Mills and gravitational theories
J. Brian Pitts · 2010
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Bimetric truncations for quantum Einstein gravity and asymptotic safety
Elisa Manrique and Martin Reuter · 2010
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