1.　F.H. Wong, S.P. Wang, S.L. Yu, and W.C. Lian, Existence of positive solutions for n+2 order nonlinear BVP, Computers and Mathematics with Applications 58(2009), 498-507(SCI, MATHEMATICS, APPLIED).

2.　C.K. Law, Wei-Cheng Lian and Wei-Chuan Wang, Inverse nodal problem and Ambarzumyan problem for the p-Laplacian, Proc. Rocal Soc. Edinburgh, Sect. A 139A(2009), 1261-1273 (SCI, MATHEMATICS).

3.　F.H. Wong, W.C. Lian and P.J. Wong, Existence of Barrier’s Solutions for Higher ODE, International Journal of Mathematics and Analysis, vol.1 no.2 (2009),155-160.

4.　Y.H. Cheng, S.Y. Kung, C.K. Law and W.C. Lian, The dual eigenvalue problems for the Sturm-Liouville system, Computers and Mathematics with Applications 60(2010), 2556-2563.(SCI, MATHEMATICS, APPLIED)

5.　S. C. Jhuang, W. C. Lian, S. P. Wang and F. H. Wong, Existence of solutions for high order ordinary Differential equations with some periodic-type boundary condition, Tamkang Journal of Mathematics, 41, No. 3(2010), 293-301.

6.　W.C.Lian, F.H.Wong, J.C. Lo and C.C. Yeh, Existence of positive solutions for generalized p-Laplacian BVPs. International Journal of Artificial Life Research January-March 2011,2(1), 43-53.

7.　F.H. Wong, W.C. Lian and C.C.Yeh, Hermite-Hadamard’s inequality on Time Scales. International Journal of Artificial Life Research, July-September 2011,2(3), 51-58.

8.　W.C. Wang, Y.H. Cheng and W.C. Lian, Inverse nodal problems for the p-Laplacian with eigenparameter dependent boundary conditions. Mathematical and Computer Modelling 54 (2011) pp. 2718-2724.(SCI, MATHEMATICS, APPLIED).

9.　C. Z. Chen, C. K. Law, W. C. Lian and W. C. Wang, Optimal upper bounds for the eigenvalue ratios of one-dimensional p-Laplacian, Proceedings of American Mathematical Society, 141 (2013), 883-893 (SCI, MATHEMATICS).

10.　W.C. Lian, W.C. Wang and Y.H. Cheng, Existence of sign-changing solutions for the nonlinear p-Laplacian boundary value problem, Analysis and Applications, 11(No. 02) (2013) (15 pages) (SCI, MATHEMATICS).