Airline Crew Scheduling Under Uncertainty

References

• Barnhart C., Cohn A., Johnson E. L., Klabjan D., Nemhauser G. L., Vance P., Hall R. W. Airline crew scheduling. Handbook in Transportation Science (2002) (Kluwer Scientific Publishers)517–560Google Scholar
• BTS (1998) . On-time statisticsGoogle Scholar
• Economist, The (2000) February 5):57–58A jam at 32,000 feetGoogle Scholar
• Ehrgott M., Ryan D. M. Constructing robust crew schedules with bicriteria optimization. J. Multi-Criteria Decision Anal. (2002) 11(3):139–150Crossref, Google Scholar
• FAA (1999) . Federal Aviation RegulationsGoogle Scholar
• Hoffman K. L., Padberg M. Solving airline crew scheduling problems by branch-and-cut. Management Sci. (1993) 39:657–682Link, Google Scholar
• Klabjan D., Johnson E. L., Nemhauser G. L. Solving large airline crew scheduling problems: Random pairing generation and strong branching. Computational Optim. Appl. (2001) 20:73–91Crossref, Google Scholar
• Lettovský L. Airline operations recovery: An optimization approach. (1997) . Ph.D. thesis, Georgia Institute of Technology, Atlanta, GAGoogle Scholar
• Mathews A. W. Busier skies, more stress on systems forecast by FAA for the next decade. The Wall Street J. (2000) March 7):A3Google Scholar
• O’Dell R. Airline delays skyrocket 58% from report 1995 to ’99, report says. The Atlanta Constitution (2000) July 26):E1Google Scholar
• Phillips D., Irwin N. Flying into a storm of delays. The Washington Post (2000) July 17):A01Google Scholar
• Rosenberger J. M., Schaefer A. J., Goldsman D., Johnson E. L., Kleywegt A. J., Nemhauser G. L., Joines J., Barton R. R., Fishwick P., Kang K. Simair: A stochastic model of airline operations. Proc. 2000 Winter Simulation Conf. (2000) (Institute of Electrical and Electronics Engineers, Piscataway, NJ) 1118–1122Google Scholar
• Rosenberger J. M., Schaefer A. J., Goldsman D., Johnson E. L., Kleywegt A. J., Nemhauser G. L. A stochastic model of airline operations. Transportation Sci. (2002) 36:357–377Link, Google Scholar
• Schaefer A. J. Airline crew scheduling under uncertainty. (2000) . Ph.D. thesis, Georgia Institute of Technology, Atlanta, GAGoogle Scholar
• Vance P. H., Atamturk A., Barnhart C., Gelman E., Johnson E. L., Krishna A., Madidhara D., Nemhauser G. L., Rebello R. A heuristic branch-and-price approach for the airline crew pairing problem. (1997) . Technical Report TLI/LEC-97-06, Georgia Institute of Technology, Atlanta, GAGoogle Scholar
• Yen J. W. A stochastic programming formulation of the stochastic crew scheduling problem. (2000) . Ph.D. thesis, University of Michigan, Ann Arbor, MIGoogle Scholar