TECHNICAL PAPERS
Mar 1, 1991

Centralized Hub‐Terminal Geometric Concepts. II: Baggage and Extensions

Publication: Journal of Transportation Engineering
Volume 117, Issue 2

Abstract

This paper shows how the geometric concepts examined in the first paper perform for baggage operations, recognizing that passengers and bags travel different distances through the airport. The paper shows that the most effective geometry (minimizing total passenger walking plus baggage travel costs) can be selected by focusing on passenger walking alone, provided that one first calculates an equivalent percentage of transfers with a simple formula. The paper also introduces a “sun” terminal concept, consisting of a circular concourse (open or closed) with both gates and piers (possibly with branches), which generalizes the geometries of part one to some advantage. Finally, the paper introduces and compares the results of two techniques that are useful for more refined analyses. The first of these, calculus of variations, was used to develop simple approximate formulas for the optimal shape of parallel‐pier terminals. The second technique, simulated annealing, does not lead to formulas but can be used without simplifications; e.g., to refine a preliminary design with the aid of a computer, recognizing real‐world complications.

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References

1.
Gosling, G. D. (1979). “An economic framework for the planning of airport passenger terminals,” thesis presented to the University of California, at Berkeley, Calif., in partial fulfillment of the requirements for the degree of Doctor of Philosophy.
2.
Kirkpatrick, S., Gelatt, C. D., and Vecchi, M. P. (1983). “Optimization by simulated annealing.” Science, 220(4598), 671–680.
3.
Parsons, R. M. (1971). “Baggage handling: Final report.” Department of Transportation, Office of Facilitation, Washington, D.C.
4.
Press, W. H., Flannery, B. P., Teukolsky, S. A., and Vetterling, W. T. (1986). Numerical recipes, Cambridge University Press, New York, N.Y.
5.
Robusté, F. (1991). “Centralized hub‐terminal geometric concepts: I. Walking distance.” J. Transp. Engrg., ASCE, 117(3), 143–158.
6.
Robusté, F. (1988). “Analysis of baggage handling operations at airports,” thesis presented to the University of California, at Berkeley, Calif., in partial fulfillment of the requirements for the degree of Doctor of Philosophy.
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Robusté, F., Daganzo, C. F., and Souleyrette, R. R. (1988). “Implementing vehicle routing models.” Transp. Res. B, 24B(4), 263–286.
8.
Sokolnikoff, I. S., and Redheffer, R. M. (1966). Mathematics of physics and modern engineering. Second Ed., McGraw‐Hill, Inc., New York, N.Y.
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Wirasinghe, S. C., Bandara, S., and Vandebona, U. (1987). “Airport terminal geometries for minimal walking distances.” Proc. of the 10th Symp. on Transportation and Traffic Theory, N. H. Gartner and N. H. M. Wilson, eds., 483–502.

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Go to Journal of Transportation Engineering
Journal of Transportation Engineering
Volume 117Issue 2March 1991
Pages: 159 - 177

History

Published online: Mar 1, 1991
Published in print: Mar 1991

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Authors

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Francesc Robusté, Member, ASCE
Assoc. Prof., Departamento de Transportes, Escuela de Ing. de Caminos, Canalesy Puertos, Gran Capitán, s/n Módulo Bl, 08034 Barcelona, Spain
Carlos F. Daganzo
Prof., Dept. of Civ. Engrg. and Inst. of Transp. Studies, 416 D. McLaughlin Hall, Univ. of California, Berkeley, CA 94720

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