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We revisit the most general theory for a massive vector field with derivative self-interactions, extending previous works on the subject to account for terms having trivial total derivative interactions for the longitudinal mode.
Second-order scalar-tensor field equations in a four-dimensional space
G. W. Horndeski · 1974
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Conservation of Charge and the Einstein-Maxwell Field Equations
G. W. Horndeski · 1976
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J. Martin-Garcia · 2002
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C. Deffayet, G. Esposito-Farese, and A. Vikman · 2009
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A formal introduction to Horndeski and Galileon theories and their generalizations
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T. Kobayashi, N. Tanahashi, and M. Yamaguchi · 2013
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Generalization of the Proca Action
L. Heisenberg · 2014
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Cosmic Acceleration from Abelian Symmetry Breaking
G. Tasinato · 2014
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Generalized multiple-scalar field theory in Minkowski space-time free of Ostrogradski ghosts
V. Sivanesan · 2014
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A small cosmological constant from Abelian symmetry breaking
G. Tasinato · 2014
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A unifying framework for ghost-free Lorentz-invariant Lagrangian field theories
W. Li · 2015
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Unifying Ghost-Free Lorentz-Invariant Lagrangians
W. Li · 2015
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Cosmologies in Horndeski’s second-order vector-tensor theory
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On the stability and causality of scalar-vector theories
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Memoires sur les equations differentielles relatives au probleme des isoperimetres
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