We generalize the definition of natural scales (originally defined on a single point) to systems of interacting fields defined on a set of discrete, correlated points. We study the case of a nearest neighbour interaction over a d-dimensional rectangular lattice; the thermodynamic limit of natural sc
Functional integrals for abelian anomalous gauge theories
β Scribed by P. Mitra
- Publisher
- Elsevier Science
- Year
- 1991
- Tongue
- English
- Weight
- 761 KB
- Volume
- 211
- Category
- Article
- ISSN
- 0003-4916
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β¦ Synopsis
The functional integral for a four-dimensional abelian anomalous gauge theory is constructed by taking constraints and anomalies into account. It is found to differ from the nai've Lagrangian form. A gauge invariant reformulation is possible, provided (gauge-) covariant anomalies are used. In both formulations, Lorentz invariance seems to be violated. The twodimensional chiral Schwinger model, if treated in the same way, leads to the familiar gauge invariant formulation which is Lorentz invariant.
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