[1]        Pereira N R， Davis J. X rays from Z-pinches on relativistic electron-beam generators[J]. J. Appl. Phys., 1988, 64(3):R1.

[2]        Hussey T W, Roderick N F, Shumlak U, et al. A heuristic model for the nonlinear Rayleigh-Taylor instability in fast Z pinches[J]. Phys. Plasmas, 1995, 2(6): 2055.

[3]        Deeney C , Coverdale C A, Douglas M R, et al. Radiative properties of high wire number tungsten arrays with implosion times up to 250 ns[J]. Phys. Plasmas, 1999, 6(9): 3576.

[4]        Matzen M K. Z pinches as intense x-ray sources for high-energy density physics applications[J]. Phys. Plasmas, 1997, 4(5): 1519.

[5]        Groot J S De, Toor A, Golberg S M, et al. Growth of the Rayleigh-Taylor instability in an imploding Z-pinch[J]. Phys. Plasmas, 1997, 4(3): 737.

[6]        Haines M G. A heuristic model of the wire array Z-pinch[J]. IEEE Trans. Plasma Sci., 1998, 26(4):1275.

[7]        Sanford T W L, Allshouse G O, Marder B M, et. al. Improved symmetry greatly increases X-ray power from wire-array Z-pinches[J]. Phys. Rev. Lett., 1996, 77(25): 5063.

[8]        Arber T D, Coppins M, Scheffel J. Large Larmor radius stability of the Z pinch[J]. Phys. Rev. Lett., 1994, 72(15): 2399.

[9]        Huba J D. Finite Larmor radius magneto- hydrodynamics of the Rayleigh-Taylor instability[J]. Phys. Plasmas, 1996, 3(7): 2523 .

[10]     Shumlak U, Roderick N F. Mitigation of the Rayleigh-Taylor instability by sheared axial flows[J]. Phys. Plasmas,1998, 5(6): 2384.

[11]     Ruden E L. Rayleigh-Taylor instability with a sheared flow boundary layer[J]. IEEE Trans. Plasma Sci., 2002, 30: 611.

[12]     Qiu X M, Huang L, Jian G D. Synergistic mitigation of the Rayleigh-Taylor instability in Z-pinch implosions by sheared axial flow and finite Larmor radius effect[J]. Phys. Plasmas, 2003, 10(7): 2956.

[13]     Bernstein I B, Book D L. Effect of compressibility on the Rayleigh-Taylor instability[J]. Phys. Fluids, 1983, 26(2): 453-458.

[14]     Parks D E. Rayleigh-Taylor instabilities of an accelerating, compressible, perfectly conducting plane layer[J]. Phys. Fluids, 1983, 26(2): 448-452.

[15]     Tsai W Y, Liskow D, Wilcox T. Rayleigh-Taylor instabilities of an accelerating thin plasma slab[J]. Phys. Fluids, 1981, 24(9):1676-1681.

[16]     Jian Guangde, Huang Lin, Qiu Xiaoming. Assembling stabilization of the Rayleigh-Taylor instability by the effects of Finite Larmor radius and sheared axial flow[J]. Plasma Science Technology, 2005, 7(3): 2805-2809.

[17]     Hammer James H, Eddleman James L, Springer P T. Two-dimensional radiation-magnetohydrodynamic simulations of SATURN imploding Z pinches[J]. Phys. Plasmas, 1996, 3(5): 2063.

[18]     Lee K T, Kim S H, Kim D, et al. Numerical study on the dynamics of Z-pinch carbon plasma[J]. Phys. Plasmas, 1996, 3(4): 1340.