| 2009
26. Hui Zhang, Long-time asymptotic behaviour of a multiscale rodlike model of polymeric fluids.
25. Liyun Zhao, Haiyang Huang, Hui Zhang,Strong Solutions to a Phase Field Model for Complex
Fluids.
24. Hui Zhang, Qichuan Bai, Numerical investigation of tumbling phenomena based on a macroscopic model for hydrodynamic nematic liquid crystals, Communication in Computational Physics, to appear.
23. Gerald Warnecke, Hui Zhang, Steady states of the 1D DOi-Onsager model in the strong shear flow.
2008
22. Hui Zhang, Pingwen Zhang, On the new multiscale rodlike model of polymeric fluids, SIAM J. Math. Anal., 40(2008), 1246-1271.[pdf]
21. Lingyun Zhang, Hui Zhang, Pingwen Zhang, Global existence of weak solutions to the regularized Hookean dumbbell model, Commun. Math. Sci., 6(2008) 85-124.[pdf]
2007
20. Hui Zhang, Pingwen Zhang, Stable Dynamic States at the Nematic Liquid Crystals
in Weak Shear Flow, Physica D, 232(2007), 156-165.[pdf]
19. Hui Zhang, Pingwen Zhang, Review on Doi-Onsager model in polymeric
fluids, Recent progress in scientific computing, editors: Wenbin Liu,
Michael Ng and Zhong-Ci Shi, 2007, 155-167.[pdf]
18. Ping Lin, Chun Liu, Hui Zhang, An energy law preserving C^0 finite element scheme for simulating the kinematic effects in liquid crystal dynamics, J. Comp. Phys., 227£¨2007£©1411-1427.[pdf]
2006
17. Hui Zhang, Pingwen Zhang, Local
existence for the FENE-Dumbbell model of polymeric fluids,
Arch. Rat. Mech. Anal. 181(2006), 373-400.[pdf]
2005
16. Hailaing Liu, Hui Zhang, Pingwen
Zhang, Axial
symmetry and classification of stationary solutions of Doi-Onsager
equation on the sphere with Maier-Saupe potential,
Comm. Math. Sci., 3(2005),201-218.[pdf]
15. Chong Luo, Hui Zhang, Pingwen
Zhang, The structure
of equilibrium solutions of the one dimensional Doi equation,
Nonlinearity, 18 (2005),379-389.[pdf]
2004
14. Tiejun Li, Hui Zhang, Pingwen
Zhang, Local Existence
for the Dumbbell
Model of Polymeric Fluids, Comm. Part. Diff. Eqns. 29
(2004), 903-923.[pdf]
13£®Hui Zhang and Pingwen Zhang, A
Theoretical and Numerical Study for the Rod-like Model of
a Polymeric Fluid, J. Comp. Math. 22(2004), 319-330.[pdf]
12. Hui Zhang and Yongchuan Zhao, Convergence rates to traveling
waves for a relaxation model with large initial disturbance,
Acta Math. Phys. 24 B(2), (2004) 213-227.
11£®Hui Zhang and Xiaohong Wang, Large-time
Behaviour of Smooth Solutions to a non-uniformly Parabolic
Equation, J. Comp. and Appl.Math. 47, (2004), 353-363.[pdf]
2003
10. Jinghua Wang, Hui Zhang, Existence
and Decay Rates of Solutions to the
Generalized Burgers Equation, J. Math. Anal. Appl.,
284(2003), 213-235.[pdf]
2002
9 . Zongming Guo and Hui Zhang,
Large Positive
Solutions of Elliptic Equations with Critical and Supercritical
Growth, J. Math. Anal. Appl., 270, (2002), 107-128.[pdf]
8£® Jinghua Wang and Hui Zhang, Existence and Decay Rates
of Smooth Solutions for a non-uniformly Parabolic Equation,
Proc. Roy. Soc. Edinburgh., 132A, (2002),1477-1491.
7£® Zhang Hui, Existence of weak solutions for a degenerate
generalized Burgers equation with large initial data, Acta
Math. Phys. 22B, (2002), 241-248.
2001
6 . Hui Zhang, Global existence
and asymptotic behavior of the solution of a generalized
Burger's equation with viscosity, J. Comp. and Appl.Math.,
41 £¨2001£©£¬589-596 .
5. Zongming Guo and Hui Zhang , On
the global struture of the set of positive solutions for
some quasilinear elliptic boundary value problems, Nonl.
Anal. of AMT, 46£¨2001£©£¬1021-1037.[pdf]
2000
4 . Jinghua Wang and Hui Zhang,
A new viscous regularization of the Riemann problem for
Burgers' equation, J. Partial Diff. Eqns, 13, 2000, 253-263.
3. Zhang Hui, Multiplicity of positive radial solutions
for some quasilinear elliptic equations in annular domains,
Acta Anal. Func. Appl., Vol. 2, No. 1, 2000, 26-33.
2£®Zhang Hui and Guo Zongming, Multiple solutions for a class
of quasilinear Ordinary differential equations,Acta Anal.
Func. Appl., Vol. 2, No. 3, 2000, 228-246.
1999
1. Zhang Hui and Guo Zongming,
Existence of positive radial solutions for some quasilinear
elliptic equations in annular domains, Appl. Math. J. chinese
university, Vol. 14B (1999), 313-320.
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