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ABSTRACT
A data structure is described which can be used for representing a collection of priority queues. The primitive operations are insertion, deletion, union, update, and search for an item of earliest priority.
REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
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Crane, C.A. Linear lists and priority queues as balanced binary trees. Rep. Stan-CS-72-259, Dept. Comptr. Sci., Stanford U., Stanford, Calif., 1972.
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Fischer, M.J. Efficiency of equivalence algorithms. In Complexity of Computer Computations, R.E. Miller and J.W. Thatcher, Eds., Plenum Press, New York, 1972, pp. 158-168.
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Ford, L.R., and Johnson, S.M. A tournament problem. Amer. Math. Monthly 66 (1959), 387-389.
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Fran~on, J. Representation d'une file de priorit~s par un arbre binaire. Rapport, Dept. Math., U. de Strasbourg, 1975.
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Gentleman, W.M. Row elimination for solving sparse linear systems and least squares problems. Dundee Biennial Conf. on Numer. Anal., 1975.
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Johnson, D.B. Priority queues with update and finding minimum spanning trees. Tech. Rep. 170, Penn. State U., University Park, Pa., 1975.
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Jonassen, A., and Dahl, O.J. Analysis of an algorithm for priority queue administration. BIT 15 (1975), 409-422.
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van Emde Boas, B.P., Kaas, R., and Zijlstra, E. Design and implementation of an efficient priority queue. Math. Centrum Rep. ZW 60/75, Amsterdam, 1975.
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Vuillemin, J. Structures de donndes. Notes de cours de l'ecole d'&6, CEA-EDF-IRIA, 1975.
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CITED BY 33
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Amr Elmasry , Claus Jensen , Jyrki Katajainen, On the power of structural violations in priority queues, Proceedings of the thirteenth Australasian symposium on Theory of computing, p.45-53, January 30-February 02, 2007, Ballarat, Victoria, Australia
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