Lattice gauge theory and physics beyond the standard model

Proceedings of Science

Volumn Part F130497, Issue , 2012, Pages

  Giedt, Joel ^a  

^a Rensselaer Polytechnic Institute   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BOSONS; DEGREES OF FREEDOM (MECHANICS); ELEMENTARY PARTICLE INTERACTIONS; QUANTUM THEORY; TELLURIUM COMPOUNDS;

COMPOSITE HIGGS; COMPOSITE STATE; ELECTROWEAK SYMMETRY; EXTRA DIMENSIONS; LATTICE GAUGE THEORY; RANDALL-SUNDRUM; STRONG INTERACTION; THE STANDARD MODEL;

LATTICE THEORY;

EID: 84976335622     PISSN: None     EISSN: 18248039     Source Type: Conference Proceeding    
DOI: 10.22323/1.164.0006     Document Type: Conference Paper

References (60)

1. L. Susskind, The Anthropic landscape of string theory, hep-th/0302219.
2. B. S. Acharya, G. Kane, and P. Kumar, Compactified String Theories-Generic Predictions for Particle Physics, Int. J. Mod. Phys. A27 (2012) 1230012, [arXiv: 1204. 2795].
3. T. Gherghetta and J. Giedt, Bulk fields in AdS (5) from probe D7 branes, Phys. Rev. D74 (2006) 066007, [hep-th/0605212].
4. T. Appelquist and J. Terning, An Extended technicolor model, Phys. Rev. D50 (1994) 2116-2126, [hep-ph/9311320].
5. ATLAS Collaboration Collaboration, G. Aad et al., Observation of a new particle in the search for the Standard Model Higgs boson with the ATLAS detector at the LHC, Phys. Lett. B716 (2012) 1-29, [arXiv: 1207. 7214].
6. CMS Collaboration Collaboration, S. Chatrchyan et al., Observation of a new boson at a mass of 125 GeV with the CMS experiment at the LHC, Phys. Lett. B716 (2012) 30-61, [arXiv: 1207. 7235].
7. B. Bellazzini, C. Csaki, J. Hubisz, J. Serra, and J. Terning, A Higgslike Dilaton, arXiv: 1209. 3299.
8. W. E. Caswell, Asymptotic Behavior of Nonabelian Gauge Theories to Two Loop Order, Phys. Rev. Lett. 33 (1974) 244.
9. T. Banks and A. Zaks, On the Phase Structure of Vector-Like Gauge Theories with Massless Fermions, Nucl. Phys. B196 (1982) 189.
10. V. Miransky, Dynamics in the conformal window in QCD like theories, Phys. Rev. D59 (1999) 105003, [hep-ph/9812350].
11. M. A. Luty, Strong Conformal Dynamics at the LHC and on the Lattice, JHEP 0904 (2009) 050, [arXiv: 0806. 1235].
12. L. Del Debbio and R. Zwicky, Hyperscaling relations in mass-deformed conformal gauge theories, Phys. Rev. D82 (2010) 014502, [arXiv: 1005. 2371].
13. L. Del Debbio and R. Zwicky, Scaling relations for the entire spectrum in mass-deformed conformal gauge theories, Phys. Lett. B700 (2011) 217-220, [arXiv: 1009. 2894].
14. H. Leutwyler, Energy levels of light quarks confined to a box, Phys. Lett. B189 (1987) 197.
15. M. Luscher, Volume Dependence of the Energy Spectrum in Massive Quantum Field Theories. 1. Stable Particle States, Commun. Math. Phys. 104 (1986) 177.
16. S. Sint, One loop renormalization of the QCD Schrodinger functional, Nucl. Phys. B451 (1995) 416-444, [hep-lat/9504005].
17. F. Bursa, L. Del Debbio, L. Keegan, C. Pica, and T. Pickup, Mass anomalous dimension and running of the coupling in SU (2) with six fundamental fermions, PoS LATTICE2010 (2010) 070, [arXiv: 1010. 0901].
18. T. DeGrand, Y. Shamir, and B. Svetitsky, SU (4) lattice gauge theory with decuplet fermions: Schrodinger functional analysis, Phys. Rev. D85 (2012) 074506, [arXiv: 1202. 2675].
19. A. Cheng, A. Hasenfratz, and D. Schaich, Novel phase in SU (3) lattice gauge theory with 12 light fermions, Phys. Rev. D85 (2012) 094509, [arXiv: 1111. 2317].
20. A. Deuzeman, E. Pallante, and M. P. Lombardo, The Bulk transition of many-flavour QCD and the search for a UVFP at strong coupling, PoS LATTICE2010 (2010) 067, [arXiv: 1012. 5971].
21. A. Deuzeman, M. P. Lombardo, T. N. da Silva, and E. Pallante, Bulk transitions of twelve flavor QCD and UA (1) symmetry, PoS LATTICE2011 (2011) 321, [arXiv: 1111. 2590].
22. A. Deuzeman, M. P. Lombardo, T. N. da Silva, and E. Pallante, The bulk transition of QCD with twelve flavors and the role of improvement, arXiv: 1209. 5720.
23. T. DeGrand, Finite-size scaling tests for spectra in SU (3) lattice gauge theory coupled to 12 fundamental flavor fermions, Phys. Rev. D84 (2011) 116901, [arXiv: 1109. 1237].
24. Z. Fodor, K. Holland, J. Kuti, D. Nogradi, and C. Schroeder, Chiral symmetry breaking in fundamental and sextet fermion representations of SU (3) color, arXiv: 1103. 5998.
25. Z. Fodor, K. Holland, J. Kuti, D. Nogradi, C. Schroeder, et al., Twelve massless flavors and three colors below the conformal window, Phys. Lett. B703 (2011) 348-358, [arXiv: 1104. 3124].
26. Z. Fodor, K. Holland, J. Kuti, D. Nogradi, C. Schroeder, et al., Twelve fundamental and two sextet fermion flavors, arXiv: 1205. 1878.
27. T. Appelquist, G. Fleming, M. Lin, E. Neil, and D. Schaich, Lattice Simulations and Infrared Conformality, Phys. Rev. D84 (2011) 054501, [arXiv: 1106. 2148].
28. A. Hasenfratz, Infrared fixed point of the 12-fermion SU (3) gauge model based on 2-lattice MCRG matching, Phys. Rev. Lett. 108 (2012) 061601, [arXiv: 1106. 5293].
29. X.-Y. Jin and R. D. Mawhinney, Lattice QCD with 12 Degenerate Quark Flavors, PoS LATTICE2011 (2011) 066, [arXiv: 1203. 5855].
30. Y. Aoki, T. Aoyama, M. Kurachi, T. Maskawa, K.-i. Nagai, et al., Lattice study of conformality in twelve-flavor QCD, Phys. Rev. D86 (2012) 054506, [arXiv: 1207. 3060].
31. T. DeGrand, Y. Shamir, and B. Svetitsky, Mass anomalous dimension in sextet QCD, arXiv: 1201. 0935.
32. D. Sinclair and J. Kogut, The chiral phase transition for QCD with sextet quarks, PoS LATTICE2011 (2011) 090, [arXiv: 1111. 2319].
33. J. Kogut and D. Sinclair, Thermodynamics of lattice QCD with 3 flavours of colour-sextet quarks, Phys. Rev. D85 (2012) 054505, [arXiv: 1111. 3353].
34. Z. Fodor, K. Holland, J. Kuti, D. Nogradi, C. Schroeder, et al., Can the nearly conformal sextet gauge model hide the Higgs impostor, arXiv: 1209. 0391.
35. N. Yamada, M. Hayakawa, K.-I. Ishikawa, Y. Osaki, S. Takeda, et al., Study of the running coupling constant in 10-flavor QCD with the Schródinger functional method, arXiv: 1003. 3288.
36. M. Hayakawa, K.-I. Ishikawa, Y. Osaki, S. Takeda, S. Uno, et al., Running coupling constant of ten-flavor QCD with the Schródinger functional method, Phys. Rev. D83 (2011) 074509, [arXiv: 1011. 2577].
37. T. Appelquist, R. C. Brower, M. I. Buchoff, M. Cheng, S. D. Cohen, et al., Approaching Conformality with Ten Flavors, arXiv: 1204. 6000.
38. LSD Collaboration Collaboration, T. Appelquist et al., Toward TeV Conformality, Phys. Rev. Lett. 104 (2010) 071601, [arXiv: 0910. 2224].
39. LSD Collaboration Collaboration, T. Appelquist et al., Parity Doubling and the S Parameter Below the Conformal Window, Phys. Rev. Lett. 106 (2011) 231601, [arXiv: 1009. 5967].
40. T. Karavirta, K. Tuominen, J. Rantaharju, and K. Rummukainen, Mapping the Conformal Window: SU (2) with 4, 6 and 10 flavors of fermions, arXiv: 1210. 4228.
41. M. Hayakawa, K.-I. Ishikawa, Y. Osaki, S. Takeda, and N. Yamada, Lattice study on two-color QCD with six flavors of dynamical quarks, arXiv: 1210. 4985.
42. F. Bursa, L. Del Debbio, L. Keegan, C. Pica, and T. Pickup, Mass anomalous dimension in SU (2) with six fundamental fermions, Phys. Lett. B696 (2011) 374-379, [arXiv: 1007. 3067].
43. T. Karavirta, J. Rantaharju, K. Rummukainen, and K. Tuominen, Determining the conformal window: SU (2) gauge theory with Nf = 4, 6 and 10 fermion flavours, JHEP 1205 (2012) 003, [arXiv: 1111. 4104].
44. T. DeGrand, Y. Shamir, and B. Svetitsky, Infrared fixed point in SU (2) gauge theory with adjoint fermions, Phys. Rev. D83 (2011) 074507, [arXiv: 1102. 2843].
45. S. Catterall, L. Del Debbio, J. Giedt, and L. Keegan, MCRG Minimal Walking Technicolor, PoS LATTICE2010 (2010) 057, [arXiv: 1010. 5909].
46. S. Catterall, L. Del Debbio, J. Giedt, and L. Keegan, Systematic Errors of the MCRG Method, PoS LATTICE2011 (2011) 068, [arXiv: 1110. 1660].
47. S. Catterall, L. Del Debbio, J. Giedt, and L. Keegan, MCRG Minimal Walking Technicolor, Phys. Rev. D85 (2012) 094501, [arXiv: 1108. 3794].
48. J. Giedt and E. Weinberg, Finite size scaling in minimal walking technicolor, Phys. Rev. D85 (2012) 097503, [arXiv: 1201. 6262].
49. A. Patella, A precise determination of the yy anomalous dimension in conformal gauge theories, Phys. Rev. D86 (2012) 025006, [arXiv: 1204. 4432].
50. J. Giedt and E. Weinberg, Backward running or absence of running from Creutz ratios, Phys. Rev. D84 (2011) 074501, [arXiv: 1105. 0607].
51. J. Giedt and E. Weinberg, Backward running or absence of running from Creutz ratios, PoS LATTICE2011 (2011) 238.
52. T. Karavirta, A. Mykkanen, J. Rantaharju, K. Rummukainen, and K. Tuominen, Nonperturbative improvement of SU (2) lattice gauge theory with adjoint or fundamental flavors, JHEP 1106 (2011) 061, [arXiv: 1101. 0154].
53. F. Bursa, L. Del Debbio, L. Keegan, C. Pica, and T. Pickup, Mass anomalous dimension in SU (2) with two adjoint fermions, Phys. Rev. D81 (2010) 014505, [arXiv: 0910. 4535].
54. C. Pica and F. Sannino, UV and IR Zeros of Gauge Theories at The Four Loop Order and Beyond, Phys. Rev. D83 (2011) 035013, [arXiv: 1011. 5917].
55. T. A. Ryttov and R. Shrock, Higher-Loop Corrections to the Infrared Evolution of a Gauge Theory with Fermions, Phys. Rev. D83 (2011) 056011, [arXiv: 1011. 4542].
56. C. Pica and F. Sannino, Beta Function and Anomalous Dimensions, Phys. Rev. D83 (2011) 116001, [arXiv: 1011. 3832].
57. L. Del Debbio, B. Lucini, A. Patella, C. Pica, and A. Rago, Mesonic spectroscopy of Minimal Walking Technicolor, Phys. Rev. D82 (2010) 014509, [arXiv: 1004. 3197].
58. L. Del Debbio, B. Lucini, A. Patella, C. Pica, and A. Rago, The infrared dynamics of Minimal Walking Technicolor, Phys. Rev. D82 (2010) 014510, [arXiv: 1004. 3206].
59. D. Nogradi, An ideal toy model for confining, walking and conformal gauge theories: The O (3) sigma model with theta-term, JHEP 1205 (2012) 089, [arXiv: 1202. 4616].
60. P. de Forcrand, M. Pepe, and U.-J. Wiese, Walking near a Conformal Fixed Point: The 2-d O (3) Model at theta near pi as a Test Case, arXiv: 1204. 4913.