The classical and quantum aspects of the Schwinger model on the torus are considered. First we find explicitly all zero modes of the Dirac operator in the topological sectors with nontrivial Chern index and is spectrum. In the second part we determine the regularized effective action and discuss the propagators related to it. Finally we calculate the gauge invariant averages of the fermion bilinears and correlation functions of currents and densities. We show that in the infinite volume limit the well-known result for the chiral condensate can be obtained and the clustering property can be established
After recalling some connections between the Spontaneous Breakdown of Chiral Symmetry (SBChS) and th...
Motivated by the topological classification of hamiltonians in condensed matter physics (topological...
The two-dimensional Schwinger model is used to explore how lattice fermion operators perceive the gl...
In the framework of the Euclidean path integral approach we derive the exact formula for the genera...
The geometric Schwinger Model (gSM) is the theory of a U(1)-gauge field in two dimensions coupled to...
We study the spectrum properties for a recently constructed fixed point lattice Dirac operator. We a...
We determine the reduced density matrix of chiral fermions on the torus, for an arbitrary set of dis...
We present a numerical study of the properties of the Fixed Point lattice Dirac operator in the Schw...
Journal ArticleA path-integral quantization is presented for the chiral Schwinger model on a Riemann...
We solve the massless Schwinger model exactly in Hamiltonian formalism on a circle. We construct ph...
AbstractChiral anomaly is constructed with mathematical rigor by means of the lattice regularization...
The Schwinger model (quantum electrodynamics with massless fermions in two space-time dimensions) is...
We numerically study the single-flavour Schwinger model in the Hamiltonian formulation with a topolo...
Based on an analytical technique using a unitary transformation and the variational method, we study...
The charge-$q$ Schwinger model is the $(1+1)$-dimensional quantum electrodynamics (QED) with a charg...
After recalling some connections between the Spontaneous Breakdown of Chiral Symmetry (SBChS) and th...
Motivated by the topological classification of hamiltonians in condensed matter physics (topological...
The two-dimensional Schwinger model is used to explore how lattice fermion operators perceive the gl...
In the framework of the Euclidean path integral approach we derive the exact formula for the genera...
The geometric Schwinger Model (gSM) is the theory of a U(1)-gauge field in two dimensions coupled to...
We study the spectrum properties for a recently constructed fixed point lattice Dirac operator. We a...
We determine the reduced density matrix of chiral fermions on the torus, for an arbitrary set of dis...
We present a numerical study of the properties of the Fixed Point lattice Dirac operator in the Schw...
Journal ArticleA path-integral quantization is presented for the chiral Schwinger model on a Riemann...
We solve the massless Schwinger model exactly in Hamiltonian formalism on a circle. We construct ph...
AbstractChiral anomaly is constructed with mathematical rigor by means of the lattice regularization...
The Schwinger model (quantum electrodynamics with massless fermions in two space-time dimensions) is...
We numerically study the single-flavour Schwinger model in the Hamiltonian formulation with a topolo...
Based on an analytical technique using a unitary transformation and the variational method, we study...
The charge-$q$ Schwinger model is the $(1+1)$-dimensional quantum electrodynamics (QED) with a charg...
After recalling some connections between the Spontaneous Breakdown of Chiral Symmetry (SBChS) and th...
Motivated by the topological classification of hamiltonians in condensed matter physics (topological...
The two-dimensional Schwinger model is used to explore how lattice fermion operators perceive the gl...