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Journal of the Operational Research Society Volume 27, 1976 - Issue 3
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Theoretical Paper

Evaluation and Incremental Determination of Almost Optimal Allocations of Resources

K. M. MjeldeSHAPE Technical CentreThe HagueNetherlands
Pages 581-588 | Published online: 19 Dec 2017

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Read on this site (2)

WALDEMAR CZUCHRA. (1988) Allocation of discrete resource in order transmission hierarchical organization. International Journal of Systems Science 19:11, pages 2419-2426.
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C. H. SCOTT & T. R. JEFFERSON. (1984) Theoretical framework for the analysis of linearly constrained convex programs. International Journal of Systems Science 15:6, pages 617-625.
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Articles from other publishers (9)

S. Dasgupta & A. Pandharipande. (2005) Optimum multiflow biorthogonal DMT with unequal subchannel assignment. IEEE Transactions on Signal Processing 53:9, pages 3572-3582.
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A. Pandharipande & S. Dasgupta. (2003) Optimum DMT-based transceivers for multiuser communications. IEEE Transactions on Communications 51:12, pages 2038-2046.
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Sönke Albers. (2016) Regeln für die Allokation eines Marketing-Budgets auf Produkte oder Marktsegmente. Schmalenbachs Zeitschrift für betriebswirtschaftliche Forschung 50:3, pages 211-235.
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K. M. Mjelde. (1983) Max-min resource allocation. BIT 23:4, pages 529-537.
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J.M. Einbu. (1983) A weak linearization of the Kuhn-tucker conditions for a class of allocation problems. Operations Research Letters 2:3, pages 112-114.
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K.M. Mjelde. (1981) Improvement of a method of the evaluation of allocations of resources to activities. European Journal of Operational Research 8:1, pages 86-87.
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W.R. Johns & T.A. Vardas. (1979) Optimal process design and selection. Computers & Chemical Engineering 3:1-4, pages 445-454.
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K. M. Mjelde. (1978) Convex-concave fractional programming with each variable occurring in a single constraint. BIT 18:2, pages 202-210.
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K.M. Mjelde. (1978) Allocation of resources according to a fractional objective. European Journal of Operational Research 2:2, pages 116-124.
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