activity
20042010
most citedNucleon to Delta transition form factors with domain wall fermions

57 citations · 128 across the 6 of their papers we have counts for

collaborators

6 papers

hep-lat2010★ 57 cited

Nucleon to Delta transition form factors with domain wall fermions

C. Alexandrou, G. Koutsou, J. W. Negele +2

We calculate the electromagnetic, axial and pseudo-scalar form factors of the Nucleon to transition using two dynamical light degenerate quarks and a dynamical strange qu…

hep-lat2010★ 41 cited

The electromagnetic form factors of the Omega in lattice QCD

C. Alexandrou, T. Korzec, G. Koutsou +2

We present results on the Omega baryon electromagnetic form factors using domain-wall fermion configurations for three pion masses in the range of about 350 to 300 MeV. W…

hep-lat2009

N to Delta transition form factors with Nf=2+1 domain wall fermions

C. Alexandrou, G. Koutsou, J. W. Negele +3

The electromagnetic, axial and pseudoscalar nucleon to Delta form factors are calculated using dynamical domain wall fermions at a lattice spacing of a = 0.114 fm on a lattice of s…

hep-lat2009

Omega baryon electromagnetic form factors from lattice QCD

C. Alexandrou, T. Korzec, G. Koutsou +1

We present results on the Omega baryon electromagnetic form factors using N_f= 2 + 1 dynamical domain-wall fermion configurations corresponding to a pion mass of about 330 MeV. We…

hep-th2007★ 16 cited

Spectrum and thermodynamic properties of two-dimensional N=(1,1) super Yang-Mills theory with fundamental matter and a Chern-Simons term

John R. Hiller, Stephen Pinsky, Yiannis Proestos +2

We consider N=(1,1) super Yang-Mills theory in 1+1 dimensions with fundamentals at large-N_c. A Chern-Simons term is included to give mass to the adjoint partons. Using the spectru…

hep-th2004★ 14 cited

N=(1,1) super Yang--Mills theory in 1+1 dimensions at finite temperature

John R. Hiller, Yiannis Proestos, Stephen Pinsky +1

We present a formulation of N=(1,1) super Yang-Mills theory in 1+1 dimensions at finite temperature. The partition function is constructed by finding a numerical approximation to t…