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A I I E Transactions Volume 13, 1981 - Issue 1
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Original Articles

Quadratic Posylognomials: An Extension of Posynomial Geometric Programming

Clarence L. Hough JR. Engineering Design Graphics Department, Texas A&M University, College Station, Texas, 77843
&
Ramon E. Goforth Mechanical Engineering Department, Texas A&M University, College Station, Texas, 77843
Pages 47-54 | Received 01 Sep 1980, Published online: 06 Jul 2007

Citations (9)

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Read on this site (4)

C. H. Scott, T. R. Jefferson & A. Lee. (1996) Stochastic tool management via composite geometric programming. Optimization 36:1, pages 59-74.
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Yun‐Kung Chung. (1983) Generalized geometric programming with both equality and inequality constraints. Journal of the Chinese Institute of Engineers 6:4, pages 269-276.
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ClarenceL. Hough$suffix/text()$suffix/text() & RamonE. Goforth. (1981) Optimization of the Second-Order Logarithmic Machining Economics Problem by Extended Geometric Programming Part II: Posynomial Constraints. A I I E Transactions 13:3, pages 234-242.
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ClarenceI. Hough$suffix/text()$suffix/text() & RamonE. Goforth. (1981) Optimization of the Second Order Logarithmic Machining Economics Problem by Extended Geometric Programming Part I—Unconstrained. A I I E Transactions 13:2, pages 151-159.
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Articles from other publishers (5)

James J. Cochran, Louis A. CoxJr.Jr., Pinar Keskinocak, Jeffrey P. Kharoufeh & J. Cole SmithJayant Rajgopal. 2011. Wiley Encyclopedia of Operations Research and Management Science. Wiley Encyclopedia of Operations Research and Management Science.
C. L. HoughJr.Jr. & Y. Chang. (1998) Constrained Cutting Rate-Tool Life Characteristic Curve, Part 2: Convex Programs. Journal of Manufacturing Science and Engineering 120:1, pages 160-165.
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C. L. HoughJr.Jr. & Y. Chang. (1998) Constrained Cutting Rate-Tool Life Characteristic Curve, Part 1: Theory and General Case. Journal of Manufacturing Science and Engineering 120:1, pages 156-159.
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T. R. Jefferson, Y. P. Wang & C. H. Scott. (1990) Composite geometric programming. Journal of Optimization Theory and Applications 64:1, pages 101-118.
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S. C. Fang & J. R. Rajasekera. (1987) A perturbation approach to the main duality theorem of quadratic geometric programming. Zeitschrift f�r Operations Research 31:3, pages A103-A118.
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