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The spatial Wilson loops, string breaking, and AdS/QCD

Oleg Andreev

Abstract

We consider the phenomenon of string breaking in the context of the spatial Wilson loops using the gauge/string duality. In particular, we discuss the impact of light flavors on the pseudopotential. We also introduce the notion of the spatial string breaking distance and estimate it for $SU(3)$ gauge theory in the temperature range $0\,\text{-}\,3\,T_c$.

The spatial Wilson loops, string breaking, and AdS/QCD

Abstract

We consider the phenomenon of string breaking in the context of the spatial Wilson loops using the gauge/string duality. In particular, we discuss the impact of light flavors on the pseudopotential. We also introduce the notion of the spatial string breaking distance and estimate it for gauge theory in the temperature range .
Paper Structure (7 sections, 27 equations, 4 figures)

This paper contains 7 sections, 27 equations, 4 figures.

Figures (4)

  • Figure 1: String configurations in five dimensions. The rectangle at $r=0$ is shown in bold and the horizon at $r=r_h$ in gray. The string profiles are sketched at $y=0$ and $y=Y$. Left: A connected configuration. Here $r_0$ is the $r$-coordinate of the string turning point. Right: A disconnected configuration. Here $r_{\bar{q}}$ denotes a $r$-coordinate of the light quarks.
  • Figure 2: Left: The constant terms $C$ (solid) and $2c$ (dashed) as a function of temperature. We set $c=0.623\,\text{GeV}$, here and below. Right: The solution of Eq.\ref{['qb']}. The dashed curve corresponds to the horizon in units $\mathsf{s}r_h^2$. The soft wall is at $1$ in these units.
  • Figure 3: Left: $V_\text{\scriptsize dis}$ vs $\frac{T}{T_c}$. Right: $V_\text{\scriptsize con}$ and $V_\text{\scriptsize dis}$ vs $\ell$ at various temperatures.
  • Figure 4: Left: Sketched here is the pseudopotential at various temperatures. $V_\text{\scriptsize con}$ and $V_\text{\scriptsize dis}$ are shown in dashed lines. We set $\Theta=50\,\text{MeV}$ at $T=0$ and $T=1.5T_c$. Right: The spatial string breaking distance as a function of temperature.