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Sequential Search: A Method for Solving Constrained Optimization Problems
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Volume 12 ,  Issue 1  (January 1965) table of contents
Pages: 71 - 82  
Year of Publication: 1965
ISSN:0004-5411
Authors
H. Glass  Washington University, St. Louis, Missouri
L. Cooper  Washington University, St. Louis, Missouri
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 11,   Downloads (12 Months): 43,   Citation Count: 4
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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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DANTY, IC G. B. aximization of linear linmear of Valiabls subject to linear in. equalities. In Aetiity Azalysis of Production gud Allocation, Wiley, New York, 1951
 
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KELLY, J. E. ,In. The eutdng-plane method Ior solvitg convex progamz. SlAM J.1 (1960) 703.
 
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ROSENY, J. B. The gradient projection method for uon-litlear programming, part Linear Constrkts, SIAM J. 8 (1960), 181.
 
5
---, The grdient projection method for non-linear programming, part I. N0tL. Linear Const, rainta, SIAM J, 9 (I961), 514.
 
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DENNIS J. B. Mathetn, atical Progamminff and Eleeical :Vetworks. Wiley, New York, 1959.
 
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Amow, K. J., ANt ttLgwtcz, L. Gradient met, hods for constrained meximtml. J, Opcr. Res. Soc. 5 (1957) 258.
 
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---,D --, Uzw,, H. Studies in, Linen:; and NonLinear' Programming. StAnfORd U. Press, Stanford, 1958
 
9
BRowN, R, It. Gradient methods for the computer solutiols of system optImizatIen problems. Wright Air Develop. Ctr. Tech. Note 57-159, 1957.
 
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SPANG, H. A. IiI. A review of miniraiztion techniques for ron-linear iunctiOn. SIAM Rev. 4 (1962), 343.
 
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HOUEhOLOER, A.S. Principles of ArumevicaL Analysis. McGraw-Hill, New York 19 152.