Kiavash Kianfar, Ph.D.

Affiliations: 
2007 North Carolina State University, Raleigh, NC 
Area:
Operations Research, Industrial Engineering
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"Kiavash Kianfar"

Parents

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Yahya Fathi grad student 2007 NCSU
 (Generalized mixed integer rounding valid inequalities for mixed integer programming problems.)
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Publications

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Bansal M, Kianfar K. (2017) Planar Maximum Coverage Location Problem with Partial Coverage and Rectangular Demand and Service Zones Informs Journal On Computing. 29: 152-169
Bansal M, Kianfar K. (2017) Facets for continuous multi-mixing set with general coefficients and bounded integer variables Discrete Optimization. 26: 1-25
Sanjeevi S, Masihabadi S, Kianfar K. (2015) Using cuts for mixed integer knapsack sets to generate cuts for mixed integer polyhedral conic sets Mathematical Programming
Bansal M, Kianfar K. (2015) n-Step cycle inequalities: facets for continuous multi-mixing set and strong cuts for multi-module capacitated lot-sizing problem Mathematical Programming
Bansal M, Kianfar K. (2014) N-Step cycle inequalities: Facets for continuous n-mixing set and strong cuts for multi-module capacitated lot-sizing problem Lecture Notes in Computer Science (Including Subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics). 8494: 102-113
Bansal M, Kianfar K, Ding Y, et al. (2013) Hybridization of bound-and-decompose and mixed integer feasibility checking to measure redundancy in structured linear systems Ieee Transactions On Automation Science and Engineering. 10: 1151-1157
Kianfar K, Moslehi G. (2013) A note on "fully polynomial time approximation scheme for the total weighted tardiness minimization with a common due date", Discrete Applied Mathematics. 161: 2205-2206
Fathi Y, Kianfar K. (2012) An efficient model for the crosscut optimisation problem in a wood processing mill International Journal of Production Research. 50: 485-497
Sanjeevi S, Kianfar K. (2012) Mixed n-step MIR inequalities: Facets for the n-mixing set Discrete Optimization. 9: 216-235
Kianfar K. (2012) On n-step MIR and partition inequalities for integer knapsack and single-node capacitated flow sets Discrete Applied Mathematics. 160: 1567-1582
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