On Perturbative Dynamics in Gauge Field Theories - Homayouni, Sirous
32,99 €
inkl. MwSt.
Versandkostenfrei*
Versandfertig in 6-10 Tagen
  • Broschiertes Buch

The contribution of a non-Abelian tensorfield (already appearing in the spectrum of string theory) to the self energy of a vector field is examined for a theory which is one of the various attempts to find an alternative to the Higgs mechanism.By direct calculation of one-loop Feynmandiagrams, we show that the anti-symmetric tensor field makes no contribution to the self-energy of the vector field at this order. This result is consistent with an analysis of the degrees of freedom which shows that there are no physical degrees of freedom associated with the tensor field.The coupling of this…mehr

Andere Kunden interessierten sich auch für
Produktbeschreibung
The contribution of a non-Abelian tensorfield (already appearing in the spectrum of string theory) to the self energy of a vector field is examined for a theory which is one of the various attempts to find an alternative to the Higgs mechanism.By direct calculation of one-loop Feynmandiagrams, we show that the anti-symmetric tensor field makes no contribution to the self-energy of the vector field at this order. This result is consistent with an analysis of the degrees of freedom which shows that there are no physical degrees of freedom associated with the tensor field.The coupling of this anti-symmetric tensor field to matter results in divergencies which are not consistent with renormalizability.If this tensor field were to exist though, it would necessarily couple to the gravitational field, contributing to \\\'dark matter\\\'.As well the contribution of the non-Abelianvector field to the self-energy of the anti-symmetric tensor field is computed to see if a dynamically generated kinetic term arises for the tensor field.The effect of higher loop terms coming from scalar fields on the Standard Model $\\\\beta$-function, is also examined.
Autorenporträt
Homayouni, Sirous§Sirous Homayouni completed his M.Sc. and Ph.D. degrees in Applied Mathematics (Theoretical Physics) in 2002 and 2006 at the University of Western Ontario, Canada. His Research Interests are Quantum Field Theory and Elementary Particle Physics.