Donald W. Hearn
Affiliations: | Industrial and Systems Engineering | University of Florida, Gainesville, Gainesville, FL, United States |
Area:
Industrial Engineering, Operations ResearchWebsite:
https://www.ise.ufl.edu/hearn/Google:
"Donald William Hearn" OR "Donald W. Hearn"Parents
Sign in to add mentor| D. Jack Elzinga | grad student | 1971 | Johns Hopkins | |
| (Minimum Covering Spheres) | ||||
Children
Sign in to add trainee| Jose A. Ventura | grad student | 1986 | UF Gainesville |
| Lihui Bai | grad student | 2004 | UF Gainesville |
| Artyom Nahapetyan | grad student | 2006 | UF Gainesville |
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Publications
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| Benincasa G, Pavlikov K, Hearn D. (2020) Algorithms and Software for the Golf Director Problem Journal of Systems Architecture. 1-18 |
| Bai L, Hearn DW, Lawphongpanich S. (2010) A heuristic method for the minimum toll booth problem Journal of Global Optimization. 48: 533-548 |
| Florian M, Hearn DW. (2008) Traffic assignment: Equilibrium models Springer Optimization and Its Applications. 17: 571-592 |
| Hamdouch Y, Florian M, Hearn DW, et al. (2007) Congestion pricing for multi-modal transportation systems Transportation Research Part B: Methodological. 41: 275-291 |
| Yildirim MB, Hearn DW. (2005) A first best toll pricing framework for variable demand traffic assignment problems Transportation Research Part B: Methodological. 39: 659-678 |
| Lawphongpanich S, Hearn DW. (2004) An MPEC approach to second-best toll pricing Mathematical Programming. 101: 33-55 |
| Bai L, Hearn DW, Lawphongpanich S. (2004) Decomposition techniques for the minimum toll revenue problem Networks. 44: 142-150 |
| Florian M, Hearn DW. (2001) Traffic assignment: Equilibrium models Proceedings of the Institution of Mechanical Engineers. Part I: Journal of Systems and Control Engineering. 215: 305-315 |
| Pitsoulis LS, Pardalos PM, Hearn DW. (2001) Approximate solutions to the turbine balancing problem European Journal of Operational Research. 130: 147-155 |
| Gibbons LE, Hearn DW, Pardalos PM, et al. (1997) Continuous Characterizations of the Maximum Clique Problem Mathematics of Operations Research. 22: 754-768 |