Abstract
We investigate the speed of sound in ($d+1$)-dimensional quantum field theory by studying its dual ($d+2$)-dimensional gravity theory from gauge/gravity correspondence. Instead of the well-known conformal limit ${c}_{s}^{2}\ensuremath{\rightarrow}1/d$ at high temperature, we reveal two more universal quantities in various limits: ${c}_{s}^{2}\ensuremath{\rightarrow}(d\ensuremath{-}1)/16\ensuremath{\pi}$ at low temperature and ${c}_{s}^{2}\ensuremath{\rightarrow}(d\ensuremath{-}1)/16\ensuremath{\pi}d$ at large chemical potential.
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