Bin Packing and Machine Scheduling
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Baker, B., A new proof for the first-fit decreasing bin-packing algorithm, J. Algorithms 6 (1985) 49-70.
Baker, B. and E. Coffman, Jr., A tight asymptotic bound for next-fit-decreasing bin packing, SIAM J. Alg. Disc. Math., 2 (1981) 147-152.
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Bartal, Y. and H. Karloff, Y. Rabani, A better lower bound for on-line scheduling, Information Processing Letters, 50 (1994) 113-116.
Bentley, J. and D. Johnson, F. Leighton, C. McGeoch, L. McGeoch, Some unexpected expected behavior results for bin packing., in Proceedings of the 16th Annual ACM Sym. on Theory of Computing, 1984, p. 279-288.
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Coffman, Jr., E. and C. Courcoubetis, M. Garey, D. Johnson, L. McGeoch, P. Shor, R. Weber, M. Yannakakis, Fundamental discrepancies between average-case analyses under discrete and continuous distributions: A bin packing case study, STOC, 19991, p. 230-240.
Coffman, Jr., E. and G. Galambos, S. Martello, and D. Vigo, Bin Packing Approximation Algorithms: Combinatorial Analysis, in Handbook of Combinatorial Optimization, D. Du and P. Pardalos, (eds.), Kluwer, Amsterdam, 1998.
Coffman, Jr., E. and M. Garey, D. Johnson, Dynamic bin packing, SIAM J. Comput., 12 (1983) 227-258.
Coffman, Jr., E. and M. Garey, D. Johnson, Approximation Algorithms for Bin-Packing,: An updated survey, in Algorithm Design for Computer Systems Design, G. Ausiello, M. Lucertini, and P. Serafini, (eds.), Springer-Verlag, New York, 1984, 49-106.
Coffman, Jr., E. and M. Garey, D. Johnson, An application of bin-packing to multiprocessor scheduling, SIAM J. Comput., 7 (1987) 1-17.
Coffman, Jr., E. and M. Garey, D. Johnson, Approximation Algorithms for NP-Hard Problems, in D. Hochbaum, (ed.), Prindle Weber and Schmidt, Boston, 1996, p. 46-93.
Coffman, Jr., E. and M. Garey, D. Johnson, Bin Packing with divisible item sizes, J. Complexity, 3 (1987) 405-428.
Coffman, Jr., E. and G. Lueker, Probabilistic Analysis of Packing and Partition Algorithms, Wiley, New York, 1991.
Coffman, Jr., E. and G. Lueker, Approximation Algorithms for extensible bin packing, Proceedings, 12th Annual ACM-SIAM Symposium on Discrete Algorithms, 2001.
Coffman, Jr., E. and K. So, M. Hofri, A. Yao, A stochastic model of bin packing, Information and Control 44 (1980) 105-115.
Conway, R. and W. Maxwell, L. Miller, Theory of Scheduling, Addison-Wesley, Reading, 1967.
Courcoubetis, C. and R. Weber, Necessary and sufficient conditions for the stability of a bin packing system, J. Appl. Prob., 23 (1986) 989-999.
Csirik, J., The parametric behavior of the first-fit decreasing bin packing algorithm, J. Algorithms 15 (1993) 1-28.
Csirik, J. and J. Frenk, G. Galambos, A. Rinnooy Kan, Probabilistic analysis of algorithms for dual bin packing problems, J. Algorithms 12 (1991) 189-203.
Csirik, J. and D. Johnson, Bounded space on-line bin packing; best is better than first, In Proceedings, Second Annual ACM-SIAM Symposium on Discrete Algorithms, SIAM, Philadelphia, 1991, p. 309-319.
Fernandez del la Vega, W. and G. Lueker, Bin packing can be solved in 1 + e in linear time, Combinatorica 1 (1981) 34-355.
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Floyd, S. and R. Karp, FFD bin packing for items sizes with distribution on [0, 1/2], Algorithmica, 6 (1991) 222-240.
French, S., Sequencing and Scheduling, Wiley, New York, 1982.
Galambos, G. and G. Woeginger, An on-line scheduling heuristic with better worst case ratio than Graham's list scheduling, SIAM J. Computing, 22 (1993) 349-355.
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Garey, M., and D. Johnson, Approximation algorithms for bin packing problems-A survey, in Analysis and Design of Algorithms in Combinatorial Optimization, G. Ausiello and M. Lucertini, (eds.)., Springer-Verlag, New York, 1981, p. 147-172.
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Johnson, D., Near-Optimal Bin Packing Algorithms, Doctoral Thesis, MIT, Cambridge, 1973.
Johnson, D., Fast algorithms for bin packing, J. Comput. System Sci., 8 (1974) 272-314.
Johnson, D. and A Demers, J. Ullman, M. Garey, R. Graham, Worst-case performance bounds for simple one-dimensional packing algorithms, SIAM J. Comput., 3 (1974) 299-325.
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Karger, D. and C. Stein, J. Wein, Scheduling Algorithms, In Algorithms and Theory of Computation Handbook, M. Atallah, (ed.), CRC, Boca Raton, 1999, 35-1 - 35-33.
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Shor, P., The average case analysis of some on-line algorithms for bin packing, Combinatorica 6 (1986) 179-200.
Shor, P., How to pack better than best-fit: Tight bounds for average-case on-line bin packing. In Proceedings, 32 Annual Symp. on Foundations of Computer Science, New York, 1991, 752-759.
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Yue, M. A simple proof of the inequality FFD(L) (11/9)OPT(L) + 1, for all L, for the FFD bin-packing algorithm, Acta. Math. Appl. Sinica 7 (1991) 321-331.
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Those who can access JSTOR can find some of the papers mentioned above there. For those with access, the American Mathematical Society's MathSciNet can be used to get additional bibliographic information and reviews of some these materials. Some of the items above can be accessed via the ACM Portal, which also provides bibliographic services.
Insights into solving hard problems
Applications of bin packing
Bin packing and machine scheduling
The list processing algorithm for machine scheduling