Analysis of Airplane Boarding Times

Published Online:https://doi.org/10.1287/opre.1080.0630

References

  • Aldous D., Diaconis P. Longest increasing subsequences: From patience sorting to the Baik-Deift-Johansson theorem. Bull. Amer. Math. Soc. (1999) 36(4):413–432CrossrefGoogle Scholar
  • Bachmat E., Elkin M. Bounds on the performance of back-to-front airplane boarding policies. Oper. Res. Lett. (2008) 36(5):597–601CrossrefGoogle Scholar
  • Bachmat E., Berend D., Sapir L., Skiena S., Megiddo N., Xu Y., Zhu B. Airplane boarding, disk scheduling, and space-time geometry. Proc. First Conf. Algorithmic Appl. Management (AAIM 2005) (2005) (Springer Verlag, Heidelberg) 192–202Ser. 3521Lecture Notes in Computer ScienceCrossrefGoogle Scholar
  • Bachmat E., Berend D., Sapir L., Skiena S., Stolyarov N. Analysis of airplane boarding via spacetime geometry and random matrix theory. J. Phys. A: Math. General (2006) 39:L453–L459CrossrefGoogle Scholar
  • Deift P., Sanz-Sole M., Soria J., Varona J. L., Verdera J. Universality for mathematical and physical systems. Proc. Internat. Congress Math. (ICM) (2007) 12006Madrid(European Mathematical Society, Zurich) 125–152CrossrefGoogle Scholar
  • Ferrari P. Improving passenger boarding in airplanes using computer simulations. Internat. Airport Rev. (2005) 3Google Scholar
  • Ferrari P., Nagel K. Robustness of efficient passenger boarding in airplanes. (2005) . Transportation Research Board Annual Meeting, paper number 05-0405. Washington, D.C. http://www.trb.org/Google Scholar
  • Marelli S., Mattocks G., Merry R. The role of computer simulation in reducing airplane turn time. Boeing Aero Magazine (1998) 1Google Scholar
  • Penrose R.Techniques of Differential Topology in Relativity (1972) 7(SIAM, Philadelphia) Regional Conference Series in Applied MathematicsCrossrefGoogle Scholar
  • Stanley R., Sanz-Sole M., Soria J., Varona J. L., Verdera J. Increasing and decreasing subsequences and their variants. Proc. Internat. Congress Math. (ICM) (2007) 12006Madrid(European Mathematical Society, Zurich) 545–579CrossrefGoogle Scholar
  • Van den Briel M., Villalobos J., Hogg G. The aircraft boarding problem. Proc. 12th Indust. Engrg. Res. Conf. (2003) . CD ROM, article 2153Google Scholar
  • Van den Briel M., Villalobos J., Hogg G., Lindemann T., Mule A. V. America West develops efficient boarding strategies. Interfaces (2005) 35:191–201LinkGoogle Scholar
  • Van Landeghem H., Beuselinck A. Reducing passenger boarding time in airplanes: A simulation approach. Eur. J. Oper. Res. (2002) 142:294–308CrossrefGoogle Scholar
  • Weinstock R.Calculus of Variations with Applications to Physics and Engineering (1974) (Dover, New York) Google Scholar
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