Abstract
A mathematical technique is proposed for the optimization of large scale metallurgical operations whose mathematical models contain linear, nonlinear, and possibly distributed elements. The computational procedure consists of optimization of the nonlinear or distributed subsystems using special purpose techniques. These results are then incorporated into a linear program representing the system as a whole. The overall scheme involves an iterative procedure, through which the discrepancies are reconciled between the subsystem and total system optimization. It is thought that the technique is a practical means for optimizing actual large scale metallurgical operations. To illustrate this fact an example is given dealing with the optimization of the primary end of an integrated steelplant.
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References
J. Szekely, W. H. Ray, and S-D. Fang:Can. Met. Quart., in press.
D. Kwasnoski and R. W. Bouman:Proc. Ironmaking Conf., p. 26, 1967.
R. J. Kuhl:J. Metals, June 1972, p. 40.
J. B. Rosen and J. S. Omea:Management Sci., 1963, vol. 10, p. 160.
J. C. Ornea and G. G. Eldredge:Proc. AlChE-IChE Joint Mtg., June 13, 1963, pp. 101–12.
L. S. Lasdon:Optimization Theory for Large Systems, Macmillan, 1970.
B. S. Jung, W. Mirosh, and W. H. Ray:Can. J. Ch. E., 1971, vol. 49, pp. 844.
J. C. Agarwal:Blast Furnace Technology, J. Szekely, ed., p. 375, Marcel Dekker, New York, 1972.
W. H. Ray and J. Szekely:Process Optimization with Applications to Metallurgy and Chemical Engineering, Wiley, 1973.
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Ray, W.H., Szekely, J. & Ajinkya, M.B. Optimization of the ironmaking-steelmaking sequence in an integrated steel plant having non-linear and distributed elements. Metall Trans 4, 1607–1614 (1973). https://doi.org/10.1007/BF02668015
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DOI: https://doi.org/10.1007/BF02668015