Pervasiveness of the breakdown of self-interacting vector field theories
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[1] Fethi M. Ramazanoğlu,et al. Coordinate Singularities of Self-Interacting Vector Field Theories. , 2022, Physical review letters.
[2] N. Yunes,et al. Where and why does Einstein-scalar-Gauss-Bonnet theory break down? , 2022, Physical Review D.
[3] W. East,et al. Nonlinear studies of binary black hole mergers in Einstein-scalar-Gauss-Bonnet gravity , 2022, Physical Review D.
[4] E. Berti,et al. Ghost Instabilities in Self-Interacting Vector Fields: The Problem with Proca Fields. , 2022, Physical review letters.
[5] E. Barausse,et al. The well-posedness of the Cauchy problem for self-interacting vector fields , 2022, Journal of Cosmology and Astroparticle Physics.
[6] K. Aoki,et al. Resolving the pathologies of self-interacting Proca fields: A case study of Proca stars , 2022, Physical Review D.
[7] Fethi M. Ramazanoğlu,et al. Intrinsic Pathology of Self-Interacting Vector Fields. , 2022, Physical review letters.
[8] W. East. Vortex String Formation in Black Hole Superradiance of a Dark Photon with the Higgs Mechanism. , 2022, Physical review letters.
[9] Hong-Yi Zhang,et al. Singularity Problem for Interacting Massive Vectors. , 2022, Physical review letters.
[10] Fethi M. Ramazanoğlu,et al. Instability of vectorized stars , 2021, Physical Review D.
[11] Fethi M. Ramazanoğlu,et al. Ghost of vector fields in compact stars , 2021, Physical Review D.
[12] Jun Zhang,et al. Destabilization of Black Holes and Stars by Generalized Proca Fields. , 2021, Physical review letters.
[13] B. Kleihaus,et al. Spontaneously vectorized Einstein-Gauss-Bonnet black holes , 2021, Physics Letters B.
[14] N. Sanchis-Gual,et al. The imitation game: Proca stars that can mimic the Schwarzschild shadow , 2021, Journal of Cosmology and Astroparticle Physics.
[15] Eugen Radu,et al. Asymptotically Flat, Spherical, Self-Interacting Scalar, Dirac and Proca Stars , 2020, Symmetry.
[16] D. A. Dunnett. Classical Electrodynamics , 2020, Nature.
[17] K. Nakayama,et al. Aspects of nonlinear effect on black hole superradiance , 2019, Journal of High Energy Physics.
[18] V. Cardoso,et al. Electromagnetism and hidden vector fields in modified gravity theories: Spontaneous and induced vectorization , 2019, Physical Review D.
[19] M. Minamitsuji,et al. Vector boson star solutions with a quartic order self-interaction , 2018, 1805.09867.
[20] S. Tsujikawa,et al. Relativistic stars in vector-tensor theories , 2017, 1711.08713.
[21] S. Tsujikawa,et al. Black holes in vector-tensor theories , 2017, 1706.05115.
[22] Fethi M. Ramazanouglu. Spontaneous growth of vector fields in gravity , 2017, 1706.01056.
[23] C. Herdeiro,et al. Can black hole superradiance be induced by galactic plasmas , 2017, 1701.02034.
[24] Rampei Kimura,et al. Extended vector-tensor theories , 2016, 1608.07066.
[25] S. Tsujikawa,et al. Beyond generalized Proca theories , 2016, 1605.05565.
[26] S. Mukohyama,et al. Cosmology in generalized Proca theories , 2016, 1603.05806.
[27] Gong-Bo Zhao,et al. Screening fifth forces in generalized Proca theories , 2016, 1602.00371.
[28] Y. Rodríguez,et al. Generalized Proca action for an Abelian vector field , 2015, 1511.03101.
[29] M. Shibata. NUMERICAL RELATIVITY , 2015 .
[30] V. Cardoso,et al. Nonlinear interactions between black holes and Proca fields , 2015, 1505.00797.
[31] Lavinia Heisenberg. Generalization of the Proca Action , 2014, 1402.7026.
[32] E. Gourgoulhon. 3+1 Formalism in General Relativity: Bases of Numerical Relativity , 2012 .
[33] W. Heisenberg,et al. Consequences of Dirac's theory of positrons , 2006 .
[34] P. Shukla,et al. Nonlinear collective effects in photon-photon and photon-plasma interactions , 2006, hep-ph/0602123.
[35] B. Holstein. Introduction to effective field theory , 2000, nucl-th/0010015.
[36] A. Proca. Sur la théorie ondulatoire des électrons positifs et négatifs , 1936 .
[37] W. Hager,et al. and s , 2019, Shallow Water Hydraulics.
[38] J. K. Nilsen,et al. Evidence for light-by-light scattering in heavy-ion collisions with the ATLAS detector at the LHC , 2017 .
[39] E. Gourgoulhon. 3 + 1 formalism in general relativity , 2012 .
[40] N. Radicella. Vector Theories in Cosmology , 2008 .
[41] Heinz-Otto Kreiss,et al. Methods for the approximate solution of time dependent problems , 1973 .