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Sensitivity Analysis Procedures for Geometric Programs: Computational Aspects
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Source ACM Transactions on Mathematical Software (TOMS) archive
Volume 4 ,  Issue 1  (March 1978) table of contents
Pages: 1 - 14  
Year of Publication: 1978
ISSN:0098-3500
Authors
J. J. Dinkel  Department of Management Science and Organizational Behavior, The Pennsylvania State University, 609 Business Administration Building, University Park, PA
Mary S. Kochenberger  Department of Management Science and Organizational Behavior, The Pennsylvania State University, 609 Business Administration Building, University Park, PA
S. N. Wong  Department of Management Science and Organizational Behavior, The Pennsylvania State University, 609 Business Administration Building, University Park, PA
Publisher
ACM  New York, NY, USA
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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.

 
1
ARMACOST, R.L., AND FIACCO, A.V. Computational experience in sensitivity analysis for nonlinear programming. Math. Prog. 6 (June 1974), 301-326.
 
2
BECK, P.A., AND ECKER, J.G. Some computational experience with a modified convex algorithm for GP. J. Optimization Theory and Applications 15 (Feb. 1975), 189-202.
 
3
BIG~LOW, J.H., AND SHAPmO, N.Z. Implicit function theorems for mathematical programming and for systems of inequalities. Math. Prog. 6 (April 1974), 141-156.
 
4
BooT, J.C.G. On sensitivity analysis in quadratic programming problems. Oper. Res. 11 (1963), 771-786.
 
5
DINKEL, J.J., AND KOCHENBER~ER, G.A. On sensitivity analysis in geometric programming. Oper. Res. ~0 (Jan.-Feb. 1977), 155-163.
 
6
DINX~L, J.J., AND KOC~ENBERGER, G.A. k note on substitution effects in geometric programming. Manage. Sci. ~0 (March I974), 1141-1143.
 
7
DINKEL, j.J., AND KOCHENBERGER, G.A. Sensitivity analysis of optimal design via geometric programming. To appear in Eng. Optimization.
 
8
DINKEL, J.J., AND KOCHENBERGER, G.A. Some aspects of sensitivity analysis in geometric programming. Presented at OI~SA/TIMS Joint Nat. Meeting, Chicago, Ill., May 1975.
 
9
DINKEL, J.J., KOCHENBERGER, G.A., AND MCCARL, B. An approach to numerical solutions of geometric programs. Math. Prog. 7 (1974), 181-190.
 
10
DUFFIN, R.J., P~TERSON, E.L., AND ZENER, C. Geometric Programming. Wiley, New York, 1967.
 
11
DUFFIN, R.J., ASD PETERSON, E.L. Reversed geometric programs treated by harmonic means. Indiana U. Math. J. ~ (Dec. 1972), 531-550.
 
12
DUFFIN, R.J., AND PETERSON, E.L. Geometric programming with signomials. JOTA 11 (Jan. 1973), 3-35.
 
13
FIAcco, A.V. Sensitivity analysis for nonlinear programming using penalty methods. Math. Prog. 10 (June 1976), 287-310.
 
14
FIAcco, A.V., ASP McCo~mK, G.P. Nonlinear Programming: Sequential Unconslrained Minimization Techniques. Wiley, New York, 1968.
 
15
S~EWAR% G.W. Introduction to Matrix Computations. Academic Press, New York, 1973.
 
16
T~EIL, H. Substitution effects in geometric programming. Manage. Sci. 19 (Dec. 1972), 25-30.
 
17
ZANGW:LL, W.I. Nonlinear Programming. Prentice-Hall, Englewood Cliffs, N.J., 1971.


Collaborative Colleagues:
J. J. Dinkel: colleagues
Mary S. Kochenberger: colleagues
S. N. Wong: colleagues