Backward running or absence of running from Creutz ratios

Proceedings of Science

Volumn 139, Issue , 2011, Pages

  Giedt, Joel ^a   Weinberg, Evan ^a  

^a Rensselaer Polytechnic Institute   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ADJOINT REPRESENTATION; DIRAC FERMIONS; FERMION MASS; FIXED POINTS; LATTICE GAUGE THEORY;

LATTICE THEORY;

EID: 85030123885     PISSN: None     EISSN: 18248039     Source Type: Conference Proceeding    
DOI: 10.1103/PhysRevD.84.074501     Document Type: Conference Paper

References (26)

1. Leonard Susskind. Dynamics of Spontaneous Symmetry Breaking in the Weinberg- Salam Theory. Phys. Rev., D20:2619–2625, 1979.
2. Steven Weinberg. Implications of Dynamical Symmetry Breaking: An Addendum. Phys. Rev., D19:1277–1280, 1979.
3. Bob Holdom. Raising the Sideways Scale. Phys. Rev., D24:1441, 1981.
4. Bob Holdom. Techniodor. Phys. Lett., B150:301, 1985.
5. Koichi Yamawaki, Masako Bando, and Ken-iti Matumoto. Scale Invariant Technicolor Model and a Technidilaton. Phys. Rev. Lett., 56:1335, 1986.
6. M. Bando, K. Matumoto, and K. Yamawaki. Technidilaton. Phys. Lett., B178:308, 1986.
7. Thomas W. Appelquist, Dimitra Karabali, and L. C. R. Wijewardhana. Chiral Hierarchies and the Flavor Changing Neutral Current Problem in Technicolor. Phys. Rev. Lett., 57:957, 1986.
8. Thomas Appelquist and L. C. R. Wijewardhana. Chiral Hierarchies and Chiral Perturbations in Technicolor. Phys. Rev., D35:774, 1987.
9. Thomas Appelquist and L. C. R. Wijewardhana. Chiral Hierarchies from Slowly Running Couplings in Technicolor Theories. Phys. Rev., D36:568, 1987.
10. Estia Eichten and Kenneth D. Lane. Dynamical Breaking of Weak Interaction Symmetries. Phys. Lett., B90:125–130, 1980.
11. Kenneth D. Lane and Estia Eichten. Two Scale Technicolor. Phys. Lett., B222:274, 1989.
12. Francesco Sannino and Kimmo Tuominen. Techniorientifold. Phys. Rev., D71:051901, 2005.
13. T. Appelquist, G. T. Fleming and E. Neil. Lattice Study of the Conformal Window in QCD-like Theories. Phys. Rev. Lett., 100:171607, 2008.
14. Yigal Shamir, Benjamin Svetitsky, and Thomas DeGrand. Zero of the discrete beta function in SU(3) lattice gauge theory with color sextet fermions. Phys. Rev., D78:031502, 2008.
15. Ari J. Hietanen, Kari Rummukainen, and Kimmo Tuominen. Evolution of the coupling constant in SU(2) lattice gauge theory with two adjoint fermions. Phys. Rev., D80:094504, 2009.
16. Francis Bursa, Luigi Del Debbio, Liam Keegan, Claudio Pica, and Thomas Pickup. Running of the coupling and quark mass in SU(2) with two adjoint fermions. PoS, LAT2009:056, 2009.
17. Thomas DeGrand, Yigal Shamir, and Benjamin Svetitsky. Infrared fixed point in SU(2) gauge theory with adjoint fermions. 2011.
18. Erek Bilgici et al. A New Method of Calculating the Running Coupling Constant. PoS, LATTICE2008:247, 2008.
19. Erek Bilgici et al. A new scheme for the running coupling constant in gauge theories using Wilson loops. Phys. Rev., D80:034507, 2009.
20. Zoltan Fodor, Kieran Holland, Julius Kuti, Daniel Nogradi, and Chris Schroeder. Calculating the running coupling in strong electroweak models. PoS, LAT2009:058, 2009.
21. Zoltan Fodor, Kieran Holland, Julius Kuti, Daniel Nogradi, and Chris Schroeder. Nearly conformal gauge theories in finite volume. Phys. Lett., B681:353–361, 2009.
22. Hiroshi Ohki, Tatsumi Aoyama, Etsuko Itou, Masafumi Kurachi, C.-J.David Lin, et al. Study of the scaling properties in SU(2) gauge theory with eight flavors. PoS, LATTICE2010:066, 2010.
23. Michael Creutz. Asymptotic Freedom Scales. Phys. Rev. Lett., 45:313, 1980.
24. M. Albanese et al. Glueball Masses and String Tension in Lattice QCD. Phys. Lett., B192:163–169, 1987.
25. M. Teper. An Improved Method for Lattice Glueball Calculations. Phys. Lett., B183:345, 1987.
26. Simon Catterall, Joel Giedt, Francesco Sannino, and Joe Schneible. Phase diagram of SU(2) with 2 flavors of dynamical adjoint quarks. JHEP, 11:009, 2008.