Abstract
We define a new dilaton Weyl multiplet of \( \mathcal{N} \) = 2 conformal supergravity in four dimensions. This is constructed by reinterpreting the equations of motion of an on-shell hypermultiplet as constraints that render some of the fields of the standard Weyl multiplet composite. The independent bosonic components include four scalar fields and a triplet of gauge two-forms. The resulting, so-called, hyper-dilaton Weyl multiplet defines a 24 + 24 off-shell representation of the local \( \mathcal{N} \) = 2 superconformal algebra. By coupling the hyper-dilaton Weyl multiplet to an off-shell vector multiplet compensator, we obtain one of the two minimal 32 + 32 off-shell multiplets of \( \mathcal{N} \) = 2 Poincaré supergravity constructed by Müller in 1986. On-shell, this contains the minimal \( \mathcal{N} \) = 2 Poincaré supergravity multiplet together with a hypermultiplet where one of its physical scalars plays the role of a dilaton, while its three other scalars are dualised to a triplet of real gauge two-forms. Interestingly, a BF-coupling induces a scalar potential for the dilaton without a standard gauging.
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S.J. Gates, M.T. Grisaru, M. Roček and W. Siegel, Superspace Or One Thousand and One Lessons in Supersymmetry, Frontiers in Physics 58 (1983) [hep-th/0108200] [INSPIRE].
I. Buchbinder and S. M. Kuzenko. Ideas and methods of supersymmetry and supergravity: Or a walk through superspace, IOP, Bristol (1998).
D.Z. Freedman and A. Van Proeyen, Supergravity, Cambridge University Press (2012).
E. Lauria and A. Van Proeyen, \( \mathcal{N} \) = 2 Supergravity in D = 4, 5, 6 Dimensions, vol. 966 (3, 2020), https://doi.org/10.1007/978-3-030-33757-5 [arXiv:2004.11433] [INSPIRE].
S. Ferrara, M. Kaku, P.K. Townsend and P. van Nieuwenhuizen, Gauging the Graded Conformal Group with Unitary Internal Symmetries, Nucl. Phys. B 129 (1977) 125 [INSPIRE].
M. Kaku, P.K. Townsend and P. van Nieuwenhuizen, Properties of Conformal Supergravity, Phys. Rev. D 17 (1978) 3179 [INSPIRE].
M. Kaku and P.K. Townsend, Poincaré supergravity as broken superconformal gravity, Phys. Lett. B 76 (1978) 54 [INSPIRE].
M. Kaku, P.K. Townsend and P. van Nieuwenhuizen, Gauge Theory of the Conformal and Superconformal Group, Phys. Lett. B 69 (1977) 304 [INSPIRE].
B. de Wit, J.W. van Holten and A. Van Proeyen, Transformation Rules of N = 2 Supergravity Multiplets, Nucl. Phys. B 167 (1980) 186 [INSPIRE].
B. de Wit, J.W. van Holten and A. Van Proeyen, Central Charges and Conformal Supergravity, Phys. Lett. B 95 (1980) 51 [INSPIRE].
B. de Wit, J.W. van Holten and A. Van Proeyen, Structure of N = 2 Supergravity, Nucl. Phys. B 184 (1981) 77 [Erratum ibid. 222 (1983) 516] [INSPIRE].
B. de Wit, P.G. Lauwers, R. Philippe, S.Q. Su and A. Van Proeyen, Gauge and Matter Fields Coupled to N = 2 Supergravity, Phys. Lett. B 134 (1984) 37 [INSPIRE].
B. de Wit, P.G. Lauwers and A. Van Proeyen, Lagrangians of N = 2 Supergravity - Matter Systems, Nucl. Phys. B 255 (1985) 569 [INSPIRE].
E. Bergshoeff, E. Sezgin and A. Van Proeyen, Superconformal Tensor Calculus and Matter Couplings in Six-dimensions, Nucl. Phys. B 264 (1986) 653 [Erratum ibid. 598 (2001) 667] [INSPIRE].
T. Kugo and K. Ohashi, Supergravity tensor calculus in 5 − D from 6-D, Prog. Theor. Phys. 104 (2000) 835 [hep-ph/0006231] [INSPIRE].
T. Fujita and K. Ohashi, Superconformal tensor calculus in five-dimensions, Prog. Theor. Phys. 106 (2001) 221 [hep-th/0104130] [INSPIRE].
T. Kugo and K. Ohashi, Gauge and nongauge tensor multiplets in 5 − D conformal supergravity, Prog. Theor. Phys. 108 (2003) 1143 [hep-th/0208082] [INSPIRE].
E. Bergshoeff, T. de Wit, R. Halbersma, S. Cucu, M. Derix and A. Van Proeyen, Weyl multiplets of N = 2 conformal supergravity in five-dimensions, JHEP 06 (2001) 051 [hep-th/0104113] [INSPIRE].
E. Bergshoeff et al., Superconformal N = 2, D = 5 matter with and without actions, JHEP 10 (2002) 045 [hep-th/0205230] [INSPIRE].
E. Bergshoeff, S. Cucu, T. de Wit, J. Gheerardyn, S. Vandoren and A. Van Proeyen, N = 2 supergravity in five-dimensions revisited, Class. Quant. Grav. 21 (2004) 3015 [hep-th/0403045] [INSPIRE].
D. Butter, S.M. Kuzenko, J. Novak and G. Tartaglino-Mazzucchelli, Conformal supergravity in three dimensions: New off-shell formulation, JHEP 09 (2013) 072 [arXiv:1305.3132] [INSPIRE].
D. Butter, S.M. Kuzenko, J. Novak and G. Tartaglino-Mazzucchelli, Conformal supergravity in three dimensions: Off-shell actions, JHEP 10 (2013) 073 [arXiv:1306.1205] [INSPIRE].
P.S. Howe, A superspace approach to extended conformal supergravity, Phys. Lett. B 100 (1981) 389 [INSPIRE].
P.S. Howe, Supergravity in Superspace, Nucl. Phys. B 199 (1982) 309 [INSPIRE].
A. Galperin, E. Ivanov, S. Kalitsyn, V. Ogievetsky and E. Sokatchev, Unconstrained N = 2 Matter, Yang-Mills and Supergravity Theories in Harmonic Superspace, Class. Quant. Grav. 1 (1984) 469 [Erratum ibid. 2 (1985) 127] [INSPIRE].
A.S. Galperin, E.A. Ivanov, V.I. Ogievetsky and E. Sokatchev, N = 2 Supergravity in Superspace: Different Versions and Matter Couplings, Class. Quant. Grav. 4 (1987) 1255 [INSPIRE].
A.S. Galperin, N.A. Ky and E. Sokatchev, N = 2 Supergravity in Superspace: Solution to the Constraints, Class. Quant. Grav. 4 (1987) 1235 [INSPIRE].
A.S. Galperin, E.A. Ivanov, V.I. Ogievetsky and E.S. Sokatchev, Harmonic superspace, Cambridge Monographs on Mathematical Physics, Cambridge University Press (2007).
S.M. Kuzenko, U. Lindström, M. Roček and G. Tartaglino-Mazzucchelli, 4D N = 2 Supergravity and Projective Superspace, JHEP 09 (2008) 051 [arXiv:0805.4683] [INSPIRE].
S.M. Kuzenko, U. Lindström, M. Roček and G. Tartaglino-Mazzucchelli, On conformal supergravity and projective superspace, JHEP 08 (2009) 023 [arXiv:0905.0063] [INSPIRE].
D. Butter, N = 2 Conformal Superspace in Four Dimensions, JHEP 10 (2011) 030 [arXiv:1103.5914] [INSPIRE].
D. Butter and J. Novak, Component reduction in N = 2 supergravity: the vector, tensor, and vector-tensor multiplets, JHEP 05 (2012) 115 [arXiv:1201.5431] [INSPIRE].
D. Butter, New approach to curved projective superspace, Phys. Rev. D 92 (2015) 085004 [arXiv:1406.6235] [INSPIRE].
D. Butter, Projective multiplets and hyperkähler cones in conformal supergravity, JHEP 06 (2015) 161 [arXiv:1410.3604] [INSPIRE].
D. Butter, On conformal supergravity and harmonic superspace, JHEP 03 (2016) 107 [arXiv:1508.07718] [INSPIRE].
B. de Wit and A. Van Proeyen, Potentials and Symmetries of General Gauged N = 2 Supergravity: Yang-Mills Models, Nucl. Phys. B 245 (1984) 89 [INSPIRE].
E. Cremmer et al., Vector Multiplets Coupled to N = 2 Supergravity: SuperHiggs Effect, Flat Potentials and Geometric Structure, Nucl. Phys. B 250 (1985) 385 [INSPIRE].
B. de Wit, B. Kleijn and S. Vandoren, Superconformal hypermultiplets, Nucl. Phys. B 568 (2000) 475 [hep-th/9909228] [INSPIRE].
B. de Wit, M. Roček and S. Vandoren, Hypermultiplets, hyperKähler cones and quaternion Kähler geometry, JHEP 02 (2001) 039 [hep-th/0101161] [INSPIRE].
B. de Wit, M. Roček and S. Vandoren, Gauging isometries on hyperKähler cones and quaternion Kähler manifolds, Phys. Lett. B 511 (2001) 302 [hep-th/0104215] [INSPIRE].
V. Pestun et al., Localization techniques in quantum field theories, J. Phys. A 50 (2017) 440301 [arXiv:1608.02952] [INSPIRE].
E. Bergshoeff, A. Salam and E. Sezgin, A Supersymmetric R2 Action in Six-dimensions and Torsion, Phys. Lett. B 173 (1986) 73 [INSPIRE].
G. Lopes Cardoso, B. de Wit and T. Mohaupt, Corrections to macroscopic supersymmetric black hole entropy, Phys. Lett. B 451 (1999) 309 [hep-th/9812082] [INSPIRE].
T. Mohaupt, Black hole entropy, special geometry and strings, Fortsch. Phys. 49 (2001) 3 [hep-th/0007195] [INSPIRE].
K. Hanaki, K. Ohashi and Y. Tachikawa, Supersymmetric Completion of an R2 term in Five-dimensional Supergravity, Prog. Theor. Phys. 117 (2007) 533 [hep-th/0611329] [INSPIRE].
F. Coomans and A. Van Proeyen, Off-shell N = (1, 0), D = 6 supergravity from superconformal methods, JHEP 02 (2011) 049 [Erratum ibid. 01 (2012) 119] [arXiv:1101.2403] [INSPIRE].
E. Bergshoeff, F. Coomans, E. Sezgin and A. Van Proeyen, Higher Derivative Extension of 6D Chiral Gauged Supergravity, JHEP 07 (2012) 011 [arXiv:1203.2975] [INSPIRE].
D. Butter, B. de Wit, S.M. Kuzenko and I. Lodato, New higher-derivative invariants in N = 2 supergravity and the Gauss-Bonnet term, JHEP 12 (2013) 062 [arXiv:1307.6546] [INSPIRE].
S.M. Kuzenko, J. Novak and G. Tartaglino-Mazzucchelli, N = 6 superconformal gravity in three dimensions from superspace, JHEP 01 (2014) 121 [arXiv:1308.5552] [INSPIRE].
M. Ozkan and Y. Pang, Supersymmetric Completion of Gauss-Bonnet Combination in Five Dimensions, JHEP 03 (2013) 158 [Erratum ibid. 07 (2013) 152] [arXiv:1301.6622] [INSPIRE].
M. Ozkan and Y. Pang, All off-shell R2 invariants in five dimensional \( \mathcal{N} \) = 2 supergravity, JHEP 08 (2013) 042 [arXiv:1306.1540] [INSPIRE].
M. Ozkan, Supersymmetric curvature squared invariants in five and six dimensions, PhD thesis, Texas A&M University (2013), http://oaktrust.library.tamu.edu/bitstream/handle/1969.1/151223/OZKAN-DISSERTATION-2013.pdf.
D. Butter, S.M. Kuzenko, J. Novak and G. Tartaglino-Mazzucchelli, Conformal supergravity in five dimensions: New approach and applications, JHEP 02 (2015) 111 [arXiv:1410.8682] [INSPIRE].
S.M. Kuzenko and J. Novak, On curvature squared terms in N = 2 supergravity, Phys. Rev. D 92 (2015) 085033 [arXiv:1507.04922] [INSPIRE].
D. Butter, S.M. Kuzenko, J. Novak and S. Theisen, Invariants for minimal conformal supergravity in six dimensions, JHEP 12 (2016) 072 [arXiv:1606.02921] [INSPIRE].
D. Butter, F. Ciceri, B. de Wit and B. Sahoo, Construction of all N = 4 conformal supergravities, Phys. Rev. Lett. 118 (2017) 081602 [arXiv:1609.09083] [INSPIRE].
D. Butter, J. Novak and G. Tartaglino-Mazzucchelli, The component structure of conformal supergravity invariants in six dimensions, JHEP 05 (2017) 133 [arXiv:1701.08163] [INSPIRE].
J. Novak, M. Ozkan, Y. Pang and G. Tartaglino-Mazzucchelli, Gauss-Bonnet supergravity in six dimensions, Phys. Rev. Lett. 119 (2017) 111602 [arXiv:1706.09330] [INSPIRE].
D. Butter, J. Novak, M. Ozkan, Y. Pang and G. Tartaglino-Mazzucchelli, Curvature squared invariants in six-dimensional \( \mathcal{N} \) = (1, 0) supergravity, JHEP 04 (2019) 013 [arXiv:1808.00459] [INSPIRE].
D. Butter, F. Ciceri and B. Sahoo, N = 4 conformal supergravity: the complete actions, JHEP 01 (2020) 029 [arXiv:1910.11874] [INSPIRE].
S. Hegde and B. Sahoo, New higher derivative action for tensor multiplet in \( \mathcal{N} \) = 2 conformal supergravity in four dimensions, JHEP 01 (2020) 070 [arXiv:1911.09585] [INSPIRE].
M. Mishra and B. Sahoo, Curvature squared action in four dimensional N = 2 supergravity using the dilaton Weyl multiplet, JHEP 04 (2021) 027 [arXiv:2012.03760] [INSPIRE].
N. Bobev, A.M. Charles, K. Hristov and V. Reys, The Unreasonable Effectiveness of Higher-Derivative Supergravity in AdS4 Holography, Phys. Rev. Lett. 125 (2020) 131601 [arXiv:2006.09390] [INSPIRE].
N. Bobev, A.M. Charles, K. Hristov and V. Reys, Higher-derivative supergravity, AdS4 holography, and black holes, JHEP 08 (2021) 173 [arXiv:2106.04581] [INSPIRE].
N. Bobev, K. Hristov and V. Reys, AdS5 holography and higher-derivative supergravity, JHEP 04 (2022) 088 [arXiv:2112.06961] [INSPIRE].
D. Butter, N = 1 Conformal Superspace in Four Dimensions, Annals Phys. 325 (2010) 1026 [arXiv:0906.4399] [INSPIRE].
T. Kugo and S. Uehara, N = 1 Superconformal Tensor Calculus: Multiplets With External Lorentz Indices and Spinor Derivative Operators, Prog. Theor. Phys. 73 (1985) 235 [INSPIRE].
W. Siegel, Curved extended superspace from Yang-Mills theory a la strings, Phys. Rev. D 53 (1996) 3324 [hep-th/9510150] [INSPIRE].
D. Butter, S. Hegde, I. Lodato and B. Sahoo, N = 2 dilaton Weyl multiplet in 4D supergravity, JHEP 03 (2018) 154 [arXiv:1712.05365] [INSPIRE].
M. Muller, Minimal N = 2 Supergravity in Superspace, Nucl. Phys. B 282 (1987) 329 [INSPIRE].
E.S. Fradkin and M.A. Vasiliev, Minimal set of auxiliary fields and SO(2) matrix for extended supergravity, Lett. Nuovo Cim. 25 (1979) 79 [INSPIRE].
B. de Wit and J.W. van Holten, Multiplets of Linearized SO(2) Supergravity, Nucl. Phys. B 155 (1979) 530 [INSPIRE].
P. Breitenlohner and M.F. Sohnius, Superfields, Auxiliary Fields, and Tensor Calculus for N = 2 Extended Supergravity, Nucl. Phys. B 165 (1980) 483 [INSPIRE].
P. Breitenlohner and M.F. Sohnius, An Almost Simple Off-shell Version of SU(2) Poincaré Supergravity, Nucl. Phys. B 178 (1981) 151 [INSPIRE].
M. Muller, Minimal N = 2 off-shell supergravity, Phys. Lett. B 172 (1986) 353 [INSPIRE].
P. Fayet, Fermi-Bose Hypersymmetry, Nucl. Phys. B 113 (1976) 135 [INSPIRE].
M.F. Sohnius, Supersymmetry and Central Charges, Nucl. Phys. B 138 (1978) 109 [INSPIRE].
J. Wess, Supersymmetry and Internal Symmetry, Acta Phys. Austriaca 41 (1975) 409 [INSPIRE].
W. Siegel, Superfields in Higher Dimensional Space-time, Phys. Lett. B 80 (1979) 220 [INSPIRE].
W. Siegel, Off-shell central charges, Nucl. Phys. B 173 (1980) 51 [INSPIRE].
M.F. Sohnius, K.S. Stelle and P.C. West, Representations of extended supersymmetry, in S.W. Hawking and M. Roček eds., Superspace and Supergravity, Cambridge Unieversity Press (1981), p. 283.
B. de Wit, R. Philippe and A. Van Proeyen, The Improved Tensor Multiplet in N = 2 Supergravity, Nucl. Phys. B 219 (1983) 143 [INSPIRE].
A. Karlhede, U. Lindström and M. Roček, Selfinteracting Tensor Multiplets in N = 2 Superspace, Phys. Lett. B 147 (1984) 297 [INSPIRE].
U. Lindström and M. Roček, New HyperKähler Metrics and New Supermultiplets, Commun. Math. Phys. 115 (1988) 21 [INSPIRE].
R. Grimm, M. Sohnius and J. Wess, Extended Supersymmetry and Gauge Theories, Nucl. Phys. B 133 (1978) 275 [INSPIRE].
P. Fayet and J. Iliopoulos, Spontaneously Broken Supergauge Symmetries and Goldstone Spinors, Phys. Lett. B 51 (1974) 461 [INSPIRE].
R. D’Auria, S. Ferrara and P. Fré, Special and quaternionic isometries: General couplings in N = 2 supergravity and the scalar potential, Nucl. Phys. B 359 (1991) 705 [INSPIRE].
L. Andrianopoli, M. Bertolini, A. Ceresole, R. D’Auria, S. Ferrara and P. Fré’, General matter coupled N = 2 supergravity, Nucl. Phys. B 476 (1996) 397 [hep-th/9603004] [INSPIRE].
L. Andrianopoli et al., N = 2 supergravity and N = 2 superYang-Mills theory on general scalar manifolds: Symplectic covariance, gaugings and the momentum map, J. Geom. Phys. 23 (1997) 111 [hep-th/9605032] [INSPIRE].
G. Dall’Agata, R. D’Auria, L. Sommovigo and S. Vaula, D = 4, N = 2 gauged supergravity in the presence of tensor multiplets, Nucl. Phys. B 682 (2004) 243 [hep-th/0312210] [INSPIRE].
M. Trigiante, Gauged Supergravities, Phys. Rept. 680 (2017) 1 [arXiv:1609.09745] [INSPIRE].
A. Van Proeyen, Supergravity with Fayet-Iliopoulos terms and R-symmetry, Fortsch. Phys. 53 (2005) 997 [hep-th/0410053] [INSPIRE].
I. Antoniadis, J.-P. Derendinger, F. Farakos and G. Tartaglino-Mazzucchelli, New Fayet-Iliopoulos terms in \( \mathcal{N} \) = 2 supergravity, JHEP 07 (2019) 061 [arXiv:1905.09125] [INSPIRE].
S.M. Kuzenko and G. Tartaglino-Mazzucchelli, Super-Weyl invariance in 5D supergravity, JHEP 04 (2008) 032 [arXiv:0802.3953] [INSPIRE].
E.A. Ivanov and B.M. Zupnik, Modified N = 2 supersymmetry and Fayet-Iliopoulos terms, Phys. Atom. Nucl. 62 (1999) 1043 [hep-th/9710236] [INSPIRE].
E. Ivanov and B. Zupnik, Modifying N = 2 supersymmetry via partial breaking, in 31st International Ahrenshoop Symposium on the Theory of Elementary Particles, (1998), pp. 64–69 [hep-th/9801016] [INSPIRE].
M. Roček and A.A. Tseytlin, Partial breaking of global D = 4 supersymmetry, constrained superfields, and three-brane actions, Phys. Rev. D 59 (1999) 106001 [hep-th/9811232] [INSPIRE].
I. Antoniadis, J.-P. Derendinger and C. Markou, Nonlinear \( \mathcal{N} \) = 2 global supersymmetry, JHEP 06 (2017) 052 [arXiv:1703.08806] [INSPIRE].
I. Antoniadis, H. Jiang and O. Lacombe, \( \mathcal{N} \) = 2 supersymmetry deformations, electromagnetic duality and Dirac-Born-Infeld actions, JHEP 07 (2019) 147 [arXiv:1904.06339] [INSPIRE].
S.M. Kuzenko and G. Tartaglino-Mazzucchelli, New nilpotent \( \mathcal{N} \) = 2 superfields, Phys. Rev. D 97 (2018) 026003 [arXiv:1707.07390] [INSPIRE].
I. Antoniadis, H. Partouche and T.R. Taylor, Spontaneous breaking of N = 2 global supersymmetry, Phys. Lett. B 372 (1996) 83 [hep-th/9512006] [INSPIRE].
J. Louis, P. Smyth and H. Triendl, Supersymmetric Vacua in N = 2 Supergravity, JHEP 08 (2012) 039 [arXiv:1204.3893] [INSPIRE].
I. Antoniadis, J.-P. Derendinger, H. Jiang and G. Tartaglino-Mazzucchelli, Magnetic deformation of super-Maxwell theory in supergravity, JHEP 08 (2020) 079 [arXiv:2005.11374] [INSPIRE].
S.M. Kuzenko, Super-Weyl anomalies in N = 2 supergravity and (non)local effective actions, JHEP 10 (2013) 151 [arXiv:1307.7586] [INSPIRE].
S.M. Kuzenko and G. Tartaglino-Mazzucchelli, Nilpotent chiral superfield in N = 2 supergravity and partial rigid supersymmetry breaking, JHEP 03 (2016) 092 [arXiv:1512.01964] [INSPIRE].
M. de Vroome and B. de Wit, Lagrangians with electric and magnetic charges of N = 2 supersymmetric gauge theories, JHEP 08 (2007) 064 [arXiv:0707.2717] [INSPIRE].
B. de Wit and M. van Zalk, Electric and magnetic charges in N = 2 conformal supergravity theories, JHEP 10 (2011) 050 [arXiv:1107.3305] [INSPIRE].
M.F. Sohnius, K.S. Stelle and P.C. West, Dimensional reduction by legendre transformation generates off-shell supersymmetric Yang-Mills theories, Nucl. Phys. B 173 (1980) 127 [INSPIRE].
B. de Wit, V. Kaplunovsky, J. Louis and D. Lüst, Perturbative couplings of vector multiplets in N = 2 heterotic string vacua, Nucl. Phys. B 451 (1995) 53 [hep-th/9504006] [INSPIRE].
P. Claus, B. de Wit, M. Faux, B. Kleijn, R. Siebelink and P. Termonia, The Vector-tensor supermultiplet with gauged central charge, Phys. Lett. B 373 (1996) 81 [hep-th/9512143] [INSPIRE].
P. Claus, P. Termonia, B. de Wit and M. Faux, Chern-Simons couplings and inequivalent vector-tensor multiplets, Nucl. Phys. B 491 (1997) 201 [hep-th/9612203] [INSPIRE].
P. Claus, B. de Wit, M. Faux, B. Kleijn, R. Siebelink and P. Termonia, N = 2 supergravity Lagrangians with vector tensor multiplets, Nucl. Phys. B 512 (1998) 148 [hep-th/9710212] [INSPIRE].
A. Hindawi, B.A. Ovrut and D. Waldram, Vector - tensor multiplet in N = 2 superspace with central charge, Phys. Lett. B 392 (1997) 85 [hep-th/9609016] [INSPIRE].
N. Dragon, S.M. Kuzenko and U. Theis, The Vector-tensor multiplet in harmonic superspace, Eur. Phys. J. C 4 (1998) 717 [hep-th/9706169] [INSPIRE].
N. Dragon and S.M. Kuzenko, Selfinteracting vector-tensor multiplet, Phys. Lett. B 420 (1998) 64 [hep-th/9709088] [INSPIRE].
N. Dragon, E. Ivanov, S. Kuzenko, E. Sokatchev and U. Theis, N = 2 rigid supersymmetry with gauged central charge, Nucl. Phys. B 538 (1999) 411 [hep-th/9805152] [INSPIRE].
S.M. Kuzenko and J. Novak, Vector-tensor supermultiplets in AdS and supergravity, JHEP 01 (2012) 106 [arXiv:1110.0971] [INSPIRE].
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Gold, G., Khandelwal, S., Kitchin, W. et al. Hyper-dilaton Weyl multiplet of 4D, \( \mathcal{N} \) = 2 conformal supergravity. J. High Energ. Phys. 2022, 16 (2022). https://doi.org/10.1007/JHEP09(2022)016
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DOI: https://doi.org/10.1007/JHEP09(2022)016