1. Similarity solutions to the MHD boundary layer equations with a negative parameter for power-law fluids, Computers and Mathematics with Applications, 78 (2019) 2806–2816.

2. Normal solutions of a boundary-value problem arising in free convection boundary-layer flows in porous media, Applied Mathematics and Computation 339 (2018) 367–373.

3.  A two-point boundary value problem arising in boundary layer theory, J. Math. Anal. Appl., 417 (2014) 361--375.

4.  Similarity solutions of a boundary layer problem with a negative parameter arising in steady two-dimensional flow for power-law fluids, Nonlinear Analysis, 102(2014), 1--13.

5. Concave solutions of a general self-similar boundary layer problem for power-law fluids, Nonlinear Analysis: Real World Applications,13(2012), 2708--2723.

6£®Convex solutions of a general similarity boundary layer equation for power-law fluids£¬J. Math. Anal. Appl., 361£¬(2010), 96-107

7£®Self-similar solutions of the magnetohydrodynamic boundary layer system for a non-dilatable fluid£¬ ZAMP£¬60£¨2009£©£¬621-639¡£

8. On the similarity solutions of magnetohydrodynamic flows of power-law fluids over a stretching sheet, J. Math.Anal. Appl., 2007, vol. 330(1), 207£­220.

9. Self-similar solutions of the magnetohydrodynamic boundary layer system for a dilatable fluid, Acta Mechanica, 2007, vol. 188(1-2), 103-119.

10. Exact self-similar solutions of the magnetohydrodynamic boundary layer system for power-law fluids, Z. angew. Math. Phys., vol. 58(5), 805£­817, 2007. 7.

11.  Semilinear elliptic boundary value problems on bounded multiconnected domains, Electronic J. Differential Eqution, 2005, vol. 7, 1-11

12.  A boundary layer problem arising in gravity-driven laminar film flow of power-law fluids along vertical walls, Z. angew. Math. Phys., 2004, vol. 55, 769-780.

13. On existence and multiplicity of positive solutions to singular multi-point boundary value problem, J. Math. Anal. Appl., 2004, vol. 295, 502-512.

14. On existence and   multiplicity of positive solutions to periodic boundary value problems for singular nonlinear second order differential equations,  J. Math. Anal. Appl., 2003, vol. 281, 99-107.

15. Positive Solutions to a Second Order Three-Point Boundary Value Problem, J. Math. Anal. Appl., 2003, vol. 285, 237--249.

16. The upper and lower solution method for a class of singular nonlinear second order  three-order boundary value problems, J. Comp. Appl. Math. 2002, vol. 147, 41—52.