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Original Articles

OPTIMAL DESIGN OF HELICAL SPRINGS BY GEOMETRICAL PROGRAMMING

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Pages 73-81 | Received 07 Jan 1976, Published online: 21 May 2007

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ALEJANDRO DIAZ. (1987) SENSITIVITY INFORMATION IN MULTIOBJECTIVE OPTIMIZATION. Engineering Optimization 12:4, pages 281-298.
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Articles from other publishers (8)

Zewen Gu, Xiaonan Hou & Jianqiao Ye. (2021) Design and analysis method of nonlinear helical springs using a combining technique: Finite element analysis, constrained Latin hypercube sampling and genetic programming. Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science 235:22, pages 5917-5930.
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Soeun Rhim, Cheol Kim & Yonghwan Choi. (2020) Coupled GA-SA Optimization Algorithm and Application for Compressive Curved Damper Springs of Automotive Lockup Clutches. International Journal of Automotive Technology 21:3, pages 641-647.
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Singiresu S Rao. 2019. Engineering Optimization Theory and Practice. Engineering Optimization Theory and Practice 449 496 .
Jin-Gyun Park, Jae-Young Lee, Sang-Hyun Kim & Sung-Rak Kim. (2012) Optimal Design of Passive Gravity Compensation System for Articulated Robots. Transactions of the Korean Society of Mechanical Engineers A 36:1, pages 103-108.
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B S Azzam. (2009) An optimum design for composite helical springs. Proceedings of the Institution of Mechanical Engineers, Part D: Journal of Automobile Engineering 224:3, pages 347-354.
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M. J. Rijckaert & X. M. Martens. 1980. Advances in Geometric Programming. Advances in Geometric Programming 441 453 .
L. J. Mancini & D. J. Wilde. 1980. Advances in Geometric Programming. Advances in Geometric Programming 389 405 .
L. J. Mancini & D. J. Wilde. (1979) Signomial dual Kuhn-tucker intervals. Journal of Optimization Theory and Applications 28:1, pages 11-27.
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