XXXin-Qing Xie

Xin-Qing Xie

*This is an algorithmically generated author record based on publicly available information.

Current Organizations / Institutes

The organizations/institutes from the scholar's latest article


Xin-Qing Xie has a total of 3 co-authors. Here are the top co-authors by number of shared publications:


Latest Publications

  • Open Access

    Analytic solutions of relativistic dissipative spin hydrodynamics with radial expansion in Gubser flow

    by Dong-Lin Wang, Xin-Qing Xie, Shuo Fang, Shi Pu

    We have derived the analytic solutions of dissipative relativistic spin hydrodynamics with Gubser expansion. Following the standard strategy of deriving the solutions in a Gubser flow, we take the Weyl rescaling and obtain the energy-momentum and angular momentum conservation equations in the dS3×R space-time. We then derive the analytic solutions of spin density, spin potential and other thermodynamic in dS3×R space-time and transform them back into Minkowski space-time R3,1. In the Minkowski space-time, the spin density and spin potential including the information of radial expansion decay as ∼L−2τ−1 and ∼L−2τ−1/3 in large L limit, with τ being proper time and L being the characteristic length of the system, respectively. Moreover, we observe the nonvanishing spin corrections to the energy density and other dissipative terms in the Belinfante form of dissipative spin hydrodynamics. Our results can also be used as test beds for future simulations of relativistic dissipative spin hydrodynamics.


  • Open Access

    Analytic solutions of relativistic dissipative spin hydrodynamics with radial expansion in Gubser flow

    by Dong-Lin Wang, Xin-Qing Xie, Shuo Fang, Shi Pu

    We have derived the analytic solutions of dissipative relativistic spin hydrodynamics with Gubser expansion. Following the standard strategy of deriving the solutions in a Gubser flow, we take the Weyl rescaling and obtain the energy-momentum and angular momentum conversation equations in the $dS_{3}\times\mathbb{R}$ space-time. We then derive the analytic solutions of spin density, spin potential and other thermodynamic in $dS_{3}\times\mathbb{R}$ space-time and transform them back into Minkowski space-time $\mathbb{R}^{3,1}$. In the Minkowski space-time, the spin density and spin potential including the information of radial expansion decay as $\sim L^{-2}\tau^{-1}$ and $\sim L^{-2}\tau^{-1/3}$ in large $L$ limit, with $\tau$ being proper time and $L$ being the characteristic length of the system, respectively. Moreover, we observe the non-vanishing spin corrections to the energy density and other dissipative terms in the Belinfante form of dissipative spin hydrodynamics. Our results can also be used as test beds for future simulations of relativistic dissipative spin hydrodynamics.