用户名: 密码: 验证码:
Naturalness and dimensional transmutation in classically scale-invariant gravity
详细信息    查看全文
  • 作者:Martin B. Einhorn (1) (2)
    D. R. Timothy Jones (1) (3)

    1. Kavli Institute for Theoretical Physics
    ; University of California ; Santa Barbara ; CA ; 93106-4030 ; U.S.A.
    2. Michigan Center for Theoretical Physics
    ; University of Michigan ; Ann Arbor ; MI ; 48109-1040 ; U.S.A.
    3. Dept. of Mathematical Sciences
    ; University of Liverpool ; Liverpool ; L69 3BX ; U.K.
  • 关键词:Models of Quantum Gravity ; Anomalies in Field and String Theories ; SpaceTime Symmetries ; Renormalization Group
  • 刊名:Journal of High Energy Physics
  • 出版年:2015
  • 出版时间:March 2015
  • 年:2015
  • 卷:2015
  • 期:3
  • 全文大小:1,995 KB
  • 参考文献:1. Stelle, KS (1977) Renormalization of higher derivative quantum gravity. Phys. Rev. D 16: pp. 953
    2. Fradkin, ES, Tseytlin, AA (1981) Renormalizable asymptotically free quantum theory of gravity. Phys. Lett. B 104: pp. 377 CrossRef
    3. Fradkin, ES, Tseytlin, AA (1982) Renormalizable asymptotically free quantum theory of gravity. Nucl. Phys. B 201: pp. 469 CrossRef
    4. Avramidi, IG, Barvinsky, AO (1985) Asymptotic freedom in higher derivative quantum gravity. Phys. Lett. B 159: pp. 269 CrossRef
    5. I.G. Avramidi, / Heat kernel and quantum gravity, Lecture Notes in Physics volume 64, Springer, Germany (2000.
    6. Buchbinder, IL, Odintsov, SD, Shapiro, IL (1992) Effective action in quantum gravity. IOP, Bristol U.K
    7. W.A. Bardeen, / On naturalness in the standard model, FERMILAB-CONF-95-391 (1995).
    8. W.A. Bardeen, private communication.
    9. Foot, R, Kobakhidze, A, McDonald, KL, Volkas, RR (2008) A solution to the hierarchy problem from an almost decoupled hidden sector within a classically scale invariant theory. Phys. Rev. D 77: pp. 035006
    10. Foot, R, Kobakhidze, A, Volkas, RR (2010) Stable mass hierarchies and dark matter from hidden sectors in the scale-invariant standard model. Phys. Rev. D 82: pp. 035005
    11. Altmannshofer, W, Bardeen, WA, Bauer, M, Carena, M, Lykken, JD (2015) Light dark matter, naturalness and the radiative origin of the electroweak scale. JHEP 01: pp. 032 CrossRef
    12. 鈥檛 Hooft, G (1980) Naturalness, chiral symmetry, and spontaneous chiral symmetry breaking. NATO Adv. Study Inst. Ser. B Phys. 59: pp. 135
    13. Coleman, SR, Weinberg, EJ (1973) Radiative corrections as the origin of spontaneous symmetry breaking. Phys. Rev. D 7: pp. 1888
    14. Carlip, S (2001) Quantum gravity: a progress report. Rept. Prog. Phys. 64: pp. 885 CrossRef
    15. Barth, NH, Christensen, SM (1983) Quantizing fourth order gravity theories. 1. The functional integral. Phys. Rev. D 28: pp. 1876
    16. Gibbons, GW, Hawking, SW (1977) Action integrals and partition functions in quantum gravity. Phys. Rev. D 15: pp. 2752
    17. Barth, NH (1985) The fourth order gravitational action for manifolds with boundaries. Class. Quant. Grav. 2: pp. 497 CrossRef
    18. Tomboulis, ET (1996) Exact relation between Einstein and quadratic quantum gravity. Phys. Lett. B 389: pp. 225 CrossRef
    19. Odintsov, SD (1990) The parametrization invariant and gauge invariant effective actions in quantum field theory. Fortsch. Phys. 38: pp. 371 CrossRef
    20. Capper, DM, Kimber, D (1980) An ambiguity in one loop quantum gravity. J. Phys. A 13: pp. 3671
    21. Brunini, SA, Gomes, M (1993) The Gauss-Bonnet identity in fourth order gravity. Mod. Phys. Lett. A 8: pp. 1977 CrossRef
    22. collaboration, M.B. Einhorn and D.R.T. Jones, / The Gauss-Bonnet coupling constant in classically scale-invariant gravity, arXiv:1412.5572 [INSPIRE].
    23. Jack, I, Osborn, H (1984) Background field calculations in curved space-time. 1. General formalism and application to scalar fields. Nucl. Phys. B 234: pp. 331 CrossRef
    24. Jack, I (1985) Background field calculations in curved space-time. 3. Application to a general gauge theory coupled to fermions and scalars. Nucl. Phys. B 253: pp. 323 CrossRef
    25. Cardy, JL (1988) Is there a c theorem in four-dimensions?. Phys. Lett. B 215: pp. 749 CrossRef
    26. Hathrell, SJ (1982) Trace anomalies and 位蠒4 theory in curved space. Annals Phys. 139: pp. 136 CrossRef
    27. Freedman, DZ, Osborn, H (1998) Constructing a c function for SUSY gauge theories. Phys. Lett. B 432: pp. 353 CrossRef
    28. Jack, I, Osborn, H (1990) Analogs for the c theorem for four-dimensional renormalizable field theories. Nucl. Phys. B 343: pp. 647 CrossRef
    29. Komargodski, Z, Schwimmer, A (2011) On renormalization group flows in four dimensions. JHEP 12: pp. 099 CrossRef
    30. Komargodski, Z (2012) The constraints of conformal symmetry on RG flows. JHEP 07: pp. 069 CrossRef
    31. Jack, I, Osborn, H (2014) Constraints on RG flow for four dimensional quantum field theories. Nucl. Phys. B 883: pp. 425 CrossRef
    32. Jack, I, Poole, C (2015) The a-function for gauge theories. JHEP 01: pp. 138 CrossRef
    33. A.O. Barvinsky, / The a-theorem and temperature of the CMB temperature in cosmology, arXiv:1305.4223 [INSPIRE].
    34. 鈥檛 Hooft, G (1973) Dimensional regularization and the renormalization group. Nucl. Phys. B 61: pp. 455 CrossRef
    35. Rinaldi, M, Cognola, G, Vanzo, L, Zerbini, S (2014) Reconstructing the inflationary f (R) from observations. JCAP 08: pp. 015 CrossRef
    36. M. Rinaldi, G. Cognola, L. Vanzo and S. Zerbini, / Inflation in scale-invariant theories of gravity, arXiv:1410.0631 [INSPIRE].
    37. Kounnas, C, L眉st, D, Toumbas, N (2015) R2 inflation from scale invariant supergravity and anomaly free superstrings with fluxes. Fortsch. Phys. 63: pp. 12 CrossRef
    38. Elizalde, E, Odintsov, SD, Romeo, A (1995) Improved effective potential in curved space-time and quantum matter, higher derivative gravity theory. Phys. Rev. D 51: pp. 1680
    39. Elizalde, E (1995) GUTs in curved space-time: running gravitational constants, Newtonian potential and the quantum corrected gravitational equations. Phys. Rev. D 52: pp. 2202
    40. Fradkin, ES, Tseytlin, AA (1984) One loop effective potential in gauged O(4) supergravity. Nucl. Phys. B 234: pp. 472 CrossRef
    41. Fradkin, ES, Tseytlin, AA (1985) Conformal supergravity. Phys. Rept. 119: pp. 233 CrossRef
    42. A.Y. Kamenshchik and C.F. Steinwachs, / Frame dependence of quantum corrections in cosmology, arXiv:1408.5769 [INSPIRE].
    43. Buttazzo, D (2013) Investigating the near-criticality of the Higgs boson. JHEP 12: pp. 089 CrossRef
    44. Andreassen, A, Frost, W, Schwartz, MD (2014) Consistent use of the standard model effective potential. Phys. Rev. Lett. 113: pp. 241801 CrossRef
    45. Luzio, L, Mihaila, L (2014) On the gauge dependence of the standard model vacuum instability scale. JHEP 06: pp. 079 CrossRef
    46. Bezrukov, FL, Shaposhnikov, M (2008) The standard model Higgs boson as the inflaton. Phys. Lett. B 659: pp. 703 CrossRef
    47. Barvinsky, AO, Kamenshchik, AY, Starobinsky, AA (2008) Inflation scenario via the standard model Higgs boson and LHC. JCAP 11: pp. 021 CrossRef
    48. Simone, A, Hertzberg, MP, Wilczek, F (2009) Running inflation in the standard model. Phys. Lett. B 678: pp. 1 CrossRef
    49. Bezrukov, F, Shaposhnikov, M (2009) Standard model Higgs boson mass from inflation: two loop analysis. JHEP 07: pp. 089 CrossRef
    50. Barvinsky, AO, Kamenshchik, AY, Kiefer, C, Starobinsky, AA, Steinwachs, C (2009) Asymptotic freedom in inflationary cosmology with a non-minimally coupled Higgs field. JCAP 12: pp. 003 CrossRef
    51. Weinberg, EJ, Wu, AQ (1987) Understanding complex perturbative effective potentials. Phys. Rev. D 36: pp. 2474
    52. Yamagishi, H (1981) Coupling constant flows and dynamical symmetry breaking. Phys. Rev. D 23: pp. 1880
    53. Salvio, A, Strumia, A (2014) Agravity. JHEP 06: pp. 080 CrossRef
    54. J. M. Mart谋n-Garc铆a, / xAct: efficient tensor computer algebra for Mathematica, http://www.xact.es/.
    55. Nutma, T (2014) xTras: a field-theory inspired xAct package for mathematica. Comput. Phys. Commun. 185: pp. 1719 CrossRef
    56. Abbott, LF (1982) Introduction to the background field method. Acta Phys. Polon. B 13: pp. 33
    57. Barvinsky, AO, Vilkovisky, GA (1985) The generalized Schwinger-Dewitt technique in gauge theories and quantum gravity. Phys. Rept. 119: pp. 1 CrossRef
    58. B.S. DeWitt, / The effective action, in / Quantum field theory and quantum statistics, I.A. Batalin et al. eds., Hilger U.K. (1987).
    59. B.S. DeWitt, / Dynamical theory of groups and fields, / Conf. Proc. C 630701 (1964) 585 [ / Les Houches Lect. Notes 13 (1964) 585].
    60. Jackiw, R (1974) Functional evaluation of the effective potential. Phys. Rev. D 9: pp. 1686
    61. Birrell, ND, Davies, PCW (1982) Quantum fields in curved space. Cambridge University Press, Cambridge U.K CrossRef
  • 刊物类别:Physics and Astronomy
  • 刊物主题:Physics
    Elementary Particles and Quantum Field Theory
    Quantum Field Theories, String Theory
  • 出版者:Springer Berlin / Heidelberg
  • ISSN:1029-8479
文摘

© 2004-2018 中国地质图书馆版权所有 京ICP备05064691号 京公网安备11010802017129号

地址:北京市海淀区学院路29号 邮编:100083

电话:办公室:(+86 10)66554848;文献借阅、咨询服务、科技查新:66554700