Performance measurement and data base design
Alfonso P. Cardenas, Larry F. Bowman, et al.
ACM Annual Conference 1975
Two-step mixed integer rounding (MIR) inequalities are valid inequalities derived from a facet of a simple mixed integer set with three variables and one constraint. In this paper we investigate how to effectively use these inequalities as cutting planes for general mixed integer problems. We study the separation problem for single-constraint sets and show that it can be solved in polynomial time when the resulting inequality is required to be sufficiently different from the associated MIR inequalities. We discuss computational issues and present numerical results based on a number of data sets. © 2010 INFORMS.
Alfonso P. Cardenas, Larry F. Bowman, et al.
ACM Annual Conference 1975
Limin Hu
IEEE/ACM Transactions on Networking
Renu Tewari, Richard P. King, et al.
IS&T/SPIE Electronic Imaging 1996
Bowen Zhou, Bing Xiang, et al.
SSST 2008