1.      A numerical method for the approximation of reachable sets of linear control systems

Shao, L.*, Zhao, F. Y. and Hu, G. D. (2016), submitted to IMA Journal of Mathematical Control and Information.

2.      Discrete representation of non-dominated sets in multi-objective linear programming

Shao, L.* and Ehrgott, M. (2016), European Journal of Operational Research, 255(3): 687-698.

3.      Primal and dual multi-objective linear programming algorithms for linea multiplicative programmes

Shao, L.* and Ehrgott, M. (2016), Optimization, 65(2): 415-431.

4.      An objective space cut and bound algorithm for convex multiplicative programmes

Shao, L.* and Ehrgott, M. (2014), Journal of Global Optimization, 58(4):711-728.

5.      Bi-objective support vector machine and its application in microarray classification

Shao, L.* et al (2014), 2014 IEEE Symposium on Computational Intelligence Multi-Criteria Decision-Making (MCDM), 164-169.

6.      A mixed integer programming approach for gene selection

Shao, L.* et al (2013),  2013 International Conference on Computational Problem-Solving (ICCP), 94-97.

7.      A dual variant of Benson’s outer approximation algorithm for multiple objective linear programming

Ehrgott, M., Löhne, A. and Shao, L.* (2012), Journal of Global Optimization, 52(4): 757-778.

8.      An approximation algorithm for convex multi-objective programming problems

Ehrgott, M., Shao, L.* and Schobel, A. (2011), Journal of Global Optimization, 50(3): 397-416.

9.      An approximation algorithm for convex multiplicative programming problems

Shao L.*, Ehrgott, M. (2011), 2011 IEEE Symposium on Computational Intelligence in Multi-Criteria Decision-Making (MCDM), 175-181.

10.  Mathematical optimization in intensity modulated radiation therapy

Ehrgott, M., Guler, C., Hamacher, H. W. and Shao, L. (2010), Annals of Operations Research, 175: 309-365.

11.  Approximately solving multiobjective linear programmes in objective space and an application in radiotherapy treatment planning

Shao, L.* and Ehrgott, M. (2008), Mathematical Methods of Operations Research, 68: 257-276.

12. Approximating the nondominated set of an MOLP by approximately solving its dual problem

Shao, L.* and Ehrgott, M. (2008), Mathematical Methods of Operations Research, 68: 469-492.