Studying the gradient flow coupling in the Schrödinger functional

Proceedings of Science

Volumn 29-July-2013, Issue , 2013, Pages

  Fritzsch, P ^a   Ramos, A ^b  

^a HUMBOLDT UNIVERSITY   (Germany)

^b DESY   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

CONTINUUM LIMITS; FUNCTIONAL SCHEME; GAUGE FIELDS; GRADIENT FLOW; PHYSICAL VOLUMES;

LATTICE THEORY;

EID: 84976320460     PISSN: None     EISSN: 18248039     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (10)

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2. M. Lüscher and P. Weisz, Perturbative analysis of the gradient flow in non- Abelian gauge theories, JHEP 1102 (2011) 051, [1101.0963].
3. M. Lüscher, Trivializing maps, the Wilson flow and the HMC algorithm, Commun.Math.Phys. 293 (2010) 899-919, [0907.5491].
4. Z. Fodor, K. Holland, J. Kuti, D. Nogradi, and C. H. Wong, The Yang-Mills gradient flow in finite volume, JHEP 1211 (2012) 007, [1208.1051].
5. M. Lüscher, R. Narayanan, P. Weisz, and U. Wolff, The Schrödinger functional: A Renormalizable probe for non-Abelian gauge theories, Nucl.Phys. B384 (1992) 168-228, [hep-lat/9207009].
6. A. Ramos, The gradient flow in a twisted box, these proceedings (2013).
7. P. Fritzsch and A. Ramos, The gradient flow coupling in the Schrödinger Functional, 1301.4388.
8. ALPHA Collaboration, G. de Divitiis, et al., Universality and the approach to the continuum limit in lattice gauge theory, Nucl.Phys. B437 (1995) 447-470, [hep-lat/9411017].
9. N. Madras and A. D. Sokal, The Pivot algorithm: A highly efficient Monte Carlo method for selfavoiding walk, J.Statist.Phys. 50 (1988) 109-186.
10. P. Fritzsch, A. Ramos, and F. Stollenwerk, Critical slowing down and the gradient flow coupling in the Schrödinger functional, these proceedings (2013).