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In this letter we show for the first time that the relativistic Chapman-Enskog series for a massless gas undergoing Bjorken expansion diverges.
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In ( τ , x , y , η ) (\tau,x,y,\eta) coordinates the Minkowski metric becomes d s 2 = g μ ν d x μ d x ν = d τ 2 − ( d x 2 + d y 2 + τ 2 d η 2 ) ds^{2}=g_{\mu\nu}dx^{\mu}dx^{\nu}=d\tau^{2}-\left(dx^{2}+dy^{2}+\tau^{2}d\eta^{2}\right) , with − g = τ \sqrt{-g}=\tau and nonzero Christoffel symbols Γ 33 0 = τ \Gamma_{33}^{0}=\tau and Γ 03 3 = Γ 30 3 = 1 / τ \Gamma_{03}^{3}=\Gamma_{30}^{3}=1/\tau
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