**Song Jiang: (**E-mail: jiang@iapcm.ac.cn)

** **Professor at the Institute of Applied Physics and Computational
Mathematics, Beijing. After his PhD degree at the University of Bonn, Germany
in 1988, he was an Assistant Professor at the same University (1991-1996), and received the German Habilitation at the end of 1996.
He joined the Institute of Applied Physics and Computational Mathematics in
Beijing in 1997 and was appointed as full professor of mathematics.

His main research interests are in the mathematical theory and numerical methods for models from fluid dynamics, in particular, the well-posedness and qualitative behavior, including dynamic stability/instability and singular limits, of solutions to hyperbolic-parabolic coupled systems, such as the compressible Navier-Stokes equations and the magnetohydrodynamic equations; and high-order/ALE methods for multi-material flows under high pressure and temperature, including radiation transfer/hydrodynamic models and the equations of elastic-plastic flows, as well as their applications in the research of inertial confinement fusion.

Jiang also takes on various academic community services, e.g., he is
chairman of China Society for Computational Mathematics, and serves as
editorial board member of several international journals, such as *Math Meth
Appl Sci, Discrete Contin Dyn Syst Ser-B, Comm Math Sci, Comm Comput Phys, Sci
China Math, Comm Appl Math Comput. *In 2011 he received the Second Prize in
China's State Natural Science Award and was the winner of the Ho Leung Ho Lee
Foundation Science and Technology Prize in 2019. In 2015 Jiang was elected as
an Academician of Chinese Academy of Sciences.

**Selected
recent publications:**

[1] S Li, Y Chen, S Jiang: *An efficient high-order
gas-kinetic scheme (I): Euler equations.* J Comput Phys 415 (2020),
109488.

[2] J Cheng, L Liu, S Jiang, M Yu, Z Liu: *A
second-order cell-centered Lagrangian scheme with a HLLC Riemann solver of
elastic and plastic waves for two-dimensional elastic-plastic flows.* J
Comput Phys 413 (2020), 109452.

[3] F Jiang, S Jiang: *On magnetic inhibition theory
in non-resistive magnetohydrodynamic fluids.* Arch Ration Mech Anal 233
(2019), 749-798.

[4] F Jiang, S Jiang: *Nonlinear stability and
instability in the Rayleigh-Taylor problem of stratified compressible MHD
fluids.* Calc Var Partial Differ Equ 58 (2019), no. 1, Paper No. 29, 61pp.

[5] F Jiang, S Jiang: *On the stabilizing effect of
the magnetic fields in the magnetic Rayleigh¨CTaylor problem.* SIAM J Math
Anal 50 (2018), 491-540.

[6] W Sun, S Jiang, K Xu: *An implicit unified gas
kinetic scheme for radiative transfer with equilibrium and non-equilibrium
diffusive limits.* Comm Comput Phys 22 (2017), 889-912.

[7] F Jiang, S Jiang: *On linear instability and
stability of the Rayleigh¨CTaylor problem in magnetohydrodynamics.* J Math
Fluid Mech 17 (2015), 639-668.

[8] Y Chen, S Jiang, N Liu: *HFVS: An arbitrary high
order approach based on flux vector splitting.* J Comput Phys 322 (2016), 708-722.

[9] W Sun, S Jiang, K Xu: *An asymptotic preserving
unified gas kinetic scheme for gray radiative transfer equations. *J Comput
Phys 285 (2015), 265-279.

[10] F Jiang, S Jiang: *On instability and stability
of three-dimensional gravity driven viscous flows in a bounded domain.* Adv
Math 264 (2014), 831-863.

[11] F Jiang, S Jiang, D Wang: *Global weak solutions
to the equations of compressible flow of nematic liquid crystals in two
dimensions.* Arch Ration Mech Anal 214 (2014), 403-451.

[12] S Jiang, Q Ju, F Li, Z Xin: *Low Mach number
limit for the full compressible magnetohydrodynamic equations with general
initial data.* Adv Math 259 (2014), 384-420.

[13] Tian, W Shen, S Jiang, S Wang, Y Liu: *A global
arbitrary Lagrangian-Eulerian method for stratified Richtmyer-Meshkov
instability.* Comput & Fluids 46 (2011), 113-121.

[14] S Jiang, C Zhou: *Existence of weak solutions to
the three-dimensional steady compressible Navier-Stokes equations.* AIH
Poincar¨¦ Anal Non Lin¨¦aire 28 (2011), 485-498.

[15] S Jiang, P Zhang, *On spherically symmetric
solutions of the compressible isentropic Navier-Stokes equations.* Comm Math
Phys 215 (2001), 559-581.