Lattice computations of the high-temperature topological susceptibility of QCD receive lattice-spacing corrections and suffer from systematics arising from the type and depth of gradient flow. We study the lattice spacing corrections to Xtop semi-analytically by exploring the behavior of discretized Harrington–Shepard calorons under the action of different forms of gradient flow. From our study we conclude that Nτ = 6 is definitely too small of a time extent to study the theory at temperatures of order 4 Tc and we explore how the amount of gradient flow influences the continuum extrapolation
Lattice computations are the only first principle method capable of quantitatively assessing the top...
We combine gradient flow, step-scaling, and finite-temperature boundary conditions to scale-set 2+1+...
Abstract: We investigate the topological properties of Nf = 2 + 1 QCD with physical quark masses, bo...
Lattice computations of the high-temperature topological susceptibility of QCD receive lattice-spaci...
Lattice computations of the high-temperature topological susceptibility of QCD receive lattice-spaci...
We present results for the topological susceptibility at nonzero temperature obtained from lattice Q...
The topological susceptibility is computed in the $$\mathrm{SU(3)}$$ gauge theory at temperatures T ...
The topological susceptibility is computed in the $\mathrm{SU(3)}$ gauge theory at temperatures T ab...
We study the impact of the Gradient Flow on the topology in various models of lattice field theory. ...
We study the impact of the Gradient Flow on the topology in various models of lattice field theory. ...
We investigate the topological properties of N-f = 2 + 1 QCD with physical quark masses, at temperat...
Two of the most challenging problems in modern physics are the origin of dark matter and the strong ...
Abstract The topological susceptibility is computed in the $$\mathrm{SU(3)}$$ SU(3) gauge theory at ...
The cut-off effects of the lattice gradient flow -- often called Wilson flow -- are calculated on a ...
The 2d Heisenberg model - or 2d O(3) model - is popular in condensed matter physics, and in particle...
Lattice computations are the only first principle method capable of quantitatively assessing the top...
We combine gradient flow, step-scaling, and finite-temperature boundary conditions to scale-set 2+1+...
Abstract: We investigate the topological properties of Nf = 2 + 1 QCD with physical quark masses, bo...
Lattice computations of the high-temperature topological susceptibility of QCD receive lattice-spaci...
Lattice computations of the high-temperature topological susceptibility of QCD receive lattice-spaci...
We present results for the topological susceptibility at nonzero temperature obtained from lattice Q...
The topological susceptibility is computed in the $$\mathrm{SU(3)}$$ gauge theory at temperatures T ...
The topological susceptibility is computed in the $\mathrm{SU(3)}$ gauge theory at temperatures T ab...
We study the impact of the Gradient Flow on the topology in various models of lattice field theory. ...
We study the impact of the Gradient Flow on the topology in various models of lattice field theory. ...
We investigate the topological properties of N-f = 2 + 1 QCD with physical quark masses, at temperat...
Two of the most challenging problems in modern physics are the origin of dark matter and the strong ...
Abstract The topological susceptibility is computed in the $$\mathrm{SU(3)}$$ SU(3) gauge theory at ...
The cut-off effects of the lattice gradient flow -- often called Wilson flow -- are calculated on a ...
The 2d Heisenberg model - or 2d O(3) model - is popular in condensed matter physics, and in particle...
Lattice computations are the only first principle method capable of quantitatively assessing the top...
We combine gradient flow, step-scaling, and finite-temperature boundary conditions to scale-set 2+1+...
Abstract: We investigate the topological properties of Nf = 2 + 1 QCD with physical quark masses, bo...