M. Faber
Vienna University of Technology
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Featured researches published by M. Faber.
European Physical Journal C | 2014
Nora Brambilla; S. Eidelman; P. Foka; S. Gardner; Andreas S. Kronfeld; Mark G. Alford; Reinhard Alkofer; M. Butenschoen; T. D. Cohen; J. Erdmenger; L. Fabbietti; M. Faber; J. L. Goity; B. Ketzer; H. W. Lin; Felipe J. Llanes-Estrada; Harvey B. Meyer; P. Pakhlov; Elisabetta Pallante; M. I. Polikarpov; H. Sazdjian; Andreas Schmitt; W. M. Snow; Antonio Vairo; R. Vogt; A. Vuorinen; Hartmut Wittig; P. Arnold; P. Christakoglou; P. Di Nezza
We highlight the progress, current status, and open challenges of QCD-driven physics, in theory and in experiment. We discuss how the strong interaction is intimately connected to a broad sweep of physical problems, in settings ranging from astrophysics and cosmology to strongly coupled, complex systems in particle and condensed-matter physics, as well as to searches for physics beyond the Standard Model. We also discuss how success in describing the strong interaction impacts other fields, and, in turn, how such subjects can impact studies of the strong interaction. In the course of the work we offer a perspective on the many research streams which flow into and out of QCD, as well as a vision for future developments.
Physical Review D | 1998
L. Del Debbio; M. Faber; Joel Giedt; J. Greensite; Stefan Olejnik
We discuss the implementation of the {open_quotes}direct{close_quotes} maximal center gauge (a gauge which maximizes the lattice average of the squared-modulus of the trace of link variables), and its use in identifying Z{sub 2} center vortices in Yang-Mills vacuum configurations generated by lattice Monte Carlo calculations. We find that center vortices identified in the vacuum state account for the full asymptotic string tension. Scaling of vortex densities with lattice coupling, change in vortex size with cooling, and sensitivity to Gribov copies are discussed. Preliminary evidence is presented, on small lattices, for center dominance in SU(3) lattice gauge theory. {copyright} {ital 1998} {ital The American Physical Society}
Physical Review D | 1998
M. Faber; J. Greensite; Stefan Olejnik
We argue that the approximate {open_quotes}Casimir scaling{close_quotes} of the string tensions of higher-representation Wilson loops is an effect due to the finite thickness of center vortex configurations. It is shown, in the context of a simple model of the Z{sub 2} vortex core, how vortex condensation in Yang-Mills theory can account for both Casimir scaling in intermediate size loops and color-screening in larger loops. An implication of our model is that the deviations from exact Casimir scaling, which tend to grow with loop size, become much more pronounced as the dimensionality of the group representation increases. {copyright} {ital 1998} {ital The American Physical Society}
Physical Review D | 2005
Andrei Alexandru; M. Faber; Ivan Horvath; Keh-Fei Liu
We carry out a finite density calculation based on a canonical approach which is designed to address the overlap problem. Two degenerate flavor simulations are performed using Wilson gauge action and Wilson fermions on
Physical Review D | 2001
Roman Bertle; M. Engelhardt; M. Faber
{4}^{4}
European Physical Journal C | 2001
M. Faber; A. N. Ivanov
lattices, at temperatures close to the critical temperature
European Physical Journal C | 2014
Nora Brambilla; S. Eidelman; P. Foka; S. Gardner; Andreas S. Kronfeld; Mark G. Alford; Reinhard Alkofer; M. Butenschoen; T. D. Cohen; J. Erdmenger; L. Fabbietti; M. Faber; J. L. Goity; B. Ketzer; H. W. Lin; Felipe J. Llanes-Estrada; Harvey B. Meyer; P. Pakhlov; Elisabetta Pallante; M. I. Polikarpov; H. Sazdjian; Andreas Schmitt; W. M. Snow; Antonio Vairo; R. Vogt; A. Vuorinen; Hartmut Wittig; P. Arnold; P. Christakoglou; P. Di Nezza
{T}_{c}\ensuremath{\approx}170\text{ }\text{ }\mathrm{MeV}
Physics Letters B | 2000
M. Faber; Jeff Greensite; Stefan Olejnik
and large densities (5 to 20 times nuclear matter density). In this region, we find that the algorithm works well. We compare our results with those from other approaches.
Physical Review D | 1998
Martin Zach; M. Faber; Peter Skala
The topological susceptibility induced by center projection vortices extracted from SU(2) lattice Yang-Mills configurations via the maximal center gauge is measured. Two different smoothing procedures, designed to eliminate spurious ultraviolet fluctuations of these vortices before evaluating the topological charge, are explored. They result in consistent estimates of the topological susceptibility carried by the physical thick vortices characterizing the Yang-Mills vacuum in the vortex picture. This susceptibility is comparable to the one obtained from the full lattice Yang-Mills configurations. The topological properties of the SU(2) Yang-Mills vacuum can thus be accounted for in terms of its vortex content.
Physical Review C | 2008
A. N. Ivanov; M. Faber; R. Reda; P. Kienle
Abstract. We investigate the equivalence between Thirring model and sine-Gordon model in the chirally broken phase of the Thirring model. This is unlike all other available approaches where the fermion fields of the Thirring model were quantized in the chiral symmetric phase. In the path integral approach we show that the bosonized version of the massless Thirring model is described by a quantum field theory of a massless scalar field and exactly solvable, and the massive Thirring model bosonizes to the sine-Gordon model with a new relation between the coupling constants. We show that the non-perturbative vacuum of the chirally broken phase in the massless Thirring model can be described in complete analogy with the BCS ground state of superconductivity. The Mermin–Wagner theorem and Colemans statement concerning the absence of Goldstone bosons in the 1+1-dimensional quantum field theories are discussed. We investigate the current algebra in the massless Thirring model and give a new value of the Schwinger term. We show that the topological current in the sine-Gordon model coincides with the Noether current responsible for the conservation of the fermion number in the Thirring model. This allows one to identify the topological charge in the sine-Gordon model with the fermion number.