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Referencias:

• Fradkin, E.H., Field theories of condensed matter physics (2013) Front. Phys., 82, p. 1. , [INSPIRE]
• Ardonne, E., Fendley, P., Fradkin, E., (2004) Topological order and conformal quantum critical points, Annals Phys.
• Hořava, P., (2009) Quantum gravity at a Lifshitz point, Phys. Rev.
• Barvinsky, A.O., Blas, D., Herrero-Valea, M., Sibiryakov, S.M., Steinwachs, C.F., Renormalization of Hořava gravity (2016) Phys. Rev.
• Blas, D., Sibiryakov, S., Completing Lorentz violating massive gravity at high energies (2015) Zh. Eksp. Teor. Fiz., , [J. Exp. Theor. Phys. 120 (2015) 509]
• Nicolis, A., Piazza, F., Implications of relativity on nonrelativistic Goldstone theorems: gapped excitations at finite charge density (2013) Phys. Rev. Lett., , [Addendum ibid. 110 (2013) 039901]
• Watanabe, H., Murayama, H., Effective Lagrangian for nonrelativistic systems (2014) Phys. Rev.
• Griffin, T., Grosvenor, K.T., Hořava, P., Yan, Z., Cascading multicriticality in nonrelativistic spontaneous symmetry breaking (2015) Phys. Rev. Lett., 115, p. 241601. , [arXiv:1507.06992] [INSPIRE]
• Goldberger, W.D., Khandker, Z.U., Prabhu, S., OPE convergence in non-relativistic conformal field theories (2015) JHEP, 12, p. 048. , [arXiv:1412.8507] [INSPIRE]
• Keranen, V., Sybesma, W., Szepietowski, P., Thorlacius, L., Correlation functions in theories with Lifshitz scaling (2017) JHEP, 5, p. 033. , [arXiv:1611.09371] [INSPIRE]
• Griffin, T., Hořava, P., Melby-Thompson, C.M., Conformal Lifshitz gravity from holography (2012) JHEP, 5, p. 010. , [arXiv:1112.5660] [INSPIRE]
• Griffin, T., Hořava, P., Melby-Thompson, C.M., Lifshitz gravity for Lifshitz holography (2013) Phys. Rev. Lett.
• Kachru, S., Liu, X., Mulligan, M., Gravity duals of Lifshitz-like fixed points (2008) Phys. Rev., 500, p. 106005. , [arXiv:0808.1725] [INSPIRE]
• Nakayama, Y., Holographic renormalization of foliation preserving gravity and trace anomaly (2012) Gen. Rel. Grav., 44, p. 2873. , [arXiv:1203.1068] [INSPIRE]
• Roychowdhury, D., On anisotropic black branes with Lifshitz scaling (2016) Phys. Lett., B 759, p. 410. , [arXiv:1509.05229] [INSPIRE]
• Bitaghsir Fadafan, K., Saiedi, F., Holographic Schwinger effect in non-relativistic backgrounds (2015) Eur. Phys. J., 100, p. 612. , [arXiv:1504.02432] [INSPIRE]
• Taylor, M., (2016) Lifshitz holography, Class. Quant. Grav.
• Foster, J.W., Liu, J.T., Spatial anisotropy in nonrelativistic holography
• Adam, I., Melnikov, I.V., Theisen, S., A non-relativistic Weyl anomaly (2009) JHEP, 9, p. 130. , [arXiv:0907.2156] [INSPIRE]
• Arav, I., Chapman, S., Oz, Y., Lifshitz scale anomalies (2015) JHEP, 2, p. 078. , [arXiv:1410.5831] [INSPIRE]
• Gomes, P.R.S., Gomes, M., On Ward identities in Lifshitz-like field theories (2012) Phys. Rev. D
• Baggio, M., de Boer, J., Holsheimer, K., Anomalous breaking of anisotropic scaling symmetry in the quantum Lifshitz model (2012) JHEP, 7, p. 099. , [arXiv:1112.6416] [INSPIRE]
• Arav, I., Chapman, S., Oz, Y., Non-relativistic scale anomalies (2016) JHEP, 6, p. 158. , [arXiv:1601.06795] [INSPIRE]
• Pal, S., Grinstein, B., Weyl consistency conditions in non-relativistic quantum field theory (2016) JHEP, 12, p. 012. , [arXiv:1605.02748] [INSPIRE]
• Auzzi, R., Nardelli, G., Heat kernel for Newton-Cartan trace anomalies (2016) JHEP, 7, p. 047. , [arXiv:1605.08684] [INSPIRE]
• Pal, S., Grinstein, B., On the heat kernel and Weyl anomaly of Schrödinger invariant theory
• Nesterov, D., Solodukhin, S.N., Gravitational effective action and entanglement entropy in UV modified theories with and without Lorentz symmetry (2011) Nucl. Phys., B 842, p. 141. , [arXiv:1007.1246] [INSPIRE]
• D’Odorico, G., Goossens, J.-W., Saueressig, F., Covariant computation of effective actions in Hořava-Lifshitz gravity (2015) JHEP, 10, p. 126. , [arXiv:1508.00590] [INSPIRE]
• Anselmi, D., Halat, M., Renormalization of Lorentz violating theories (2007) Phys. Rev., 500, p. 125011. , [arXiv:0707.2480] [INSPIRE]
• Iengo, R., Russo, J.G., Serone, M., Renormalization group in Lifshitz-type theories (2009) JHEP, 11, p. 020. , [arXiv:0906.3477] [INSPIRE]
• Giribet, G., Nacir, D.L., Mazzitelli, F.D., Counterterms in semiclassical Hořava-Lifshitz gravity (2010) JHEP, 9, p. 009. , [arXiv:1006.2870] [INSPIRE]
• Lopez Nacir, D.L., Mazzitelli, F.D., Trombetta, L.G., Lifshitz scalar fields: one loop renormalization in curved backgrounds (2012) Phys. Rev. D
• Griffin, T., Grosvenor, K.T., Melby-Thompson, C.M., Yan, Z., Quantization of Hořava gravity in 2 + 1 dimensions (2017) JHEP, 6, p. 004. , [arXiv:1701.08173] [INSPIRE]
• Zhou, T., Entanglement entropy of local operators in quantum Lifshitz theory (2016) J. Stat. Mech.
• Parker, D.E., Vasseur, R., Moore, J.E., Entanglement entropy in excited states of the quantum Lifshitz model (2017) J. Phys., A 50, p. 254003. , [arXiv:1702.07433] [INSPIRE]
• Karananas, G.K., Monin, A., Gauging nonrelativistic field theories using the coset construction (2016) Phys. Rev. D
• Pérez-Nadal, G., Anisotropic Weyl invariance
• DeWitt, B.S., (1965) Dynamical theory of groups and fields, Gordon and Breach
• McKean, H.P., Singer, I.M., Curvature and eigenvalues of the Laplacian (1967) J. Diff. Geom., 1, p. 43. , [INSPIRE]
• Gilkey, P.B., theory, I., (1984) the heat equation and the Atiyh-Singer index theorem, , Publish or Perish: Wilmington DE U.S.A
• Barvinsky, A.O., Heat kernel expansion in the background field formalism (2015) Scholarpedia, 10, p. 31644. , [INSPIRE]
• Barvinsky, A.O., Vilkovisky, G.A., The generalized Schwinger-Dewitt technique in gauge theories and quantum gravity (1985) Phys. Rept., 119, p. 1. , [INSPIRE]
• Avramidi, I.G., Heat kernel and quantum gravity (2000) Lect. Notes Phys. Monogr., 64, p. 1. , [INSPIRE]
• Kirsten, K., (2001) Spectral functions in mathematics and physics, Chapman and Hall, , Boca Raton FL U.S.A. [INSPIRE]
• Vassilevich, D.V., Heat kernel expansion: user’s manual (2003) Phys. Rept., 388, p. 279. , [hep-th/0306138] [INSPIRE]
• Fursaev, D., Vassilevich, D., Operators, geometry and quanta: methods of spectral geometry in quantum field theory, Springer Science & Business (2011) The Netherlands
• Arnowitt, R.L., Deser, S., Misner, C.W., Dynamical structure and definition of energy in general relativity (1959) Phys. Rev., 116, p. 1322. , [INSPIRE]
• Dowker, J.S., Critchley, R., Effective Lagrangian and energy momentum tensor in de Sitter space (1976) Phys. Rev., 500, p. 3224. , [INSPIRE]
• Hawking, S.W., Zeta function regularization of path integrals in curved space-time (1977) Commun. Math. Phys., 55, p. 133. , [INSPIRE]
• Fegan, H.D., Gilkey, P., Invariants of the heat equation (1985) Pacific J. Math., 117, p. 233
• Birrell, N., Davies, P., Quantum fields in curved space, Cambridge Monogr. Math. Phys (1982) Cambridge U.K.
• Gilkey, P., (2003) Asymptotic formulae in spectral geometry, Studies in Advanced Mathematics, Chapman and Hall, , Boca Raton FL U.S.A. [INSPIRE]
• DeWitt, B.S., The global approach to quantum field theory (2003) Int. Ser. Monogr. Phys.
• Barvinsky, A.O., Nesterov, D.V., Quantum effective action in spacetimes with branes and boundaries (2006) Phys. Rev. D
• Magnus, W., On the exponential solution of differential equations for a linear operator (1954) Commun. Pure Appl. Math., 7, p. 649. , [INSPIRE]
• Fradkin, E.S., Tseytlin, A.A., Renormalizable asymptotically free quantum theory of gravity (1981) Phys. Lett., 104B, p. 377. , [INSPIRE]
• Gusynin, V.P., Seeley-Gilkey coefficients for the fourth order operators on a Riemannian manifold (1990) Nucl. Phys., B 333, p. 296. , [INSPIRE]
• Zamolodchikov, A.B., Irreversibility of the flux of the renormalization group in a 2D field theory (1986) JETP Lett., , [Pisma Zh. Eksp. Teor. Fiz. 43 (1986) 565]
• Komargodski, Z., Schwimmer, A., On renormalization group flows in four dimensions (2011) JHEP, 12, p. 099. , [arXiv:1107.3987] [INSPIRE]
• Nakayama, Y., Scale invariance vs conformal invariance (2015) Phys. Rept., 569, p. 1. , [arXiv:1302.0884] [INSPIRE]
• Callan, C.G., Jr., Wilczek, F., On geometric entropy (1994) Phys. Lett., B 333, p. 55. , [hep-th/9401072] [INSPIRE]
• Ryu, S., Takayanagi, T., Holographic derivation of entanglement entropy from AdS/CFT (2006) Phys. Rev. Lett., 96, p. 181602. , [hep-th/0603001] [INSPIRE]
• Emparan, R., Black hole entropy as entanglement entropy: a holographic derivation (2006) JHEP, 6, p. 012. , [hep-th/0603081] [INSPIRE]
• Shiba, N., Takayanagi, T., Volume law for the entanglement entropy in non-local QFTs (2014) JHEP, 2, p. 033. , [arXiv:1311.1643] [INSPIRE]
• Camps, J., Generalized entropy and higher derivative gravity (2014) JHEP, 3, p. 070. , [arXiv:1310.6659] [INSPIRE]
• Kuchar, K., Kinematics of tensor fields in hyperspace (1976) J. Math. Phys.

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