AbstractWe illustrate some physical application of a lattice formulation of the two-dimensional N=(2,2) supersymmetric SU(2) Yang–Mills theory with a (small) supersymmetry breaking scalar mass. Two aspects, power-like behavior of certain correlation functions (which implies the absence of the mass gap) and the static potential V(R) between probe charges in the fundamental representation, are considered. For the latter, for R≲1/g, we observe a linear confining potential with a finite string tension. This confining behavior appears distinct from a theoretical conjecture that a probe charge in the fundamental representation is screened in two-dimensional gauge theory with an adjoint massless fermion, although the static potential for R≳1/g has...
We present results from lattice simulations of {\cal N}=2 super Yang-Mills theory in two dimensions....
We report recent results and developments from our ongoing lattice studies of $\mathcal N = 4$ super...
Classical solutions of the vacuum Maxwell’s equations exhibit a SO(2) duality symmetry, which is enh...
AbstractWe illustrate some physical application of a lattice formulation of the two-dimensional N=(2...
We report the results of a numerical simulation of a lattice formulation of the two-dimensional N=(2...
The motivation and perspectives of numerical simulations of supersymmetric Yang-Mills theories are r...
AbstractWe show in two-dimensional space–time (d=2) the relation between an N=2 nonlinear supersymme...
The free energy in the weak-coupling phase of two-dimensional Yang-Mills theory on a sphere for SO(N...
AbstractWe address some issues relating to a supersymmetric (SUSY) Ward–Takahashi (WT) identity in S...
AbstractWe propose a lattice action for two-dimensional super-Yang–Mills theory with a twisted N=2 s...
In axial gauge, the (2+1)-dimensional SU($N$) Yang-Mills theory is equivalent to a set of (1+1)-dime...
We show that the string tension in N=1 two-dimensional super Yang-Mills theory vanishes independentl...
AbstractFor lattice formulations of the two-dimensional N=(2,2) Wess–Zumino (2D N=(2,2) WZ) model on...
We consider the low-energy effective action for the Coulomb phase of an N=2 supersymmetric gauge the...
AbstractBy numerically investigating the conservation law of the supercurrent, we confirm the restor...
We present results from lattice simulations of {\cal N}=2 super Yang-Mills theory in two dimensions....
We report recent results and developments from our ongoing lattice studies of $\mathcal N = 4$ super...
Classical solutions of the vacuum Maxwell’s equations exhibit a SO(2) duality symmetry, which is enh...
AbstractWe illustrate some physical application of a lattice formulation of the two-dimensional N=(2...
We report the results of a numerical simulation of a lattice formulation of the two-dimensional N=(2...
The motivation and perspectives of numerical simulations of supersymmetric Yang-Mills theories are r...
AbstractWe show in two-dimensional space–time (d=2) the relation between an N=2 nonlinear supersymme...
The free energy in the weak-coupling phase of two-dimensional Yang-Mills theory on a sphere for SO(N...
AbstractWe address some issues relating to a supersymmetric (SUSY) Ward–Takahashi (WT) identity in S...
AbstractWe propose a lattice action for two-dimensional super-Yang–Mills theory with a twisted N=2 s...
In axial gauge, the (2+1)-dimensional SU($N$) Yang-Mills theory is equivalent to a set of (1+1)-dime...
We show that the string tension in N=1 two-dimensional super Yang-Mills theory vanishes independentl...
AbstractFor lattice formulations of the two-dimensional N=(2,2) Wess–Zumino (2D N=(2,2) WZ) model on...
We consider the low-energy effective action for the Coulomb phase of an N=2 supersymmetric gauge the...
AbstractBy numerically investigating the conservation law of the supercurrent, we confirm the restor...
We present results from lattice simulations of {\cal N}=2 super Yang-Mills theory in two dimensions....
We report recent results and developments from our ongoing lattice studies of $\mathcal N = 4$ super...
Classical solutions of the vacuum Maxwell’s equations exhibit a SO(2) duality symmetry, which is enh...