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A Multi-Objective Design-Optimization Model with Total Life Cycle Consideration
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Abstract
This paper introduces the Life Cycle Cost (LCC) optimization model, where LCC is expressed as a function of controllable design parameters. The LCC model is enhanced with the novel concept of considering the target value of the functional characteristic as a decision variable so that it is optimized on the basis of life-cycle considerations. Most of the LCC model in literature considers only one objective at a time. This paper proposes a comprehensive model, which is capable of considering multiple objectives simultaneously. This model, is solved with the help of Goal Programming.
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Citation
Goel, P. and Singh, N., "A Multi-Objective Design-Optimization Model with Total Life Cycle Consideration," SAE Technical Paper 982167, 1998, https://doi.org/10.4271/982167.Also In
References
- Gottwald, C. Decision Making in Preliminary Design SAE Technical Paper Series # 730889 1973
- Karbhari, V. M. Wilkins, D. J. Steenkamer, D. A. The Use of Decision Support System and TQD Methodology for the Facilitation of Rapid Decision Making in Composite Design and Manufacture Center for Composite Materials College of Engineering University of Delaware Research Report # 92-05 March 1992
- Papalambros, P. Y. “Optimal Design of Mechanical Engineering Systems,” Transactions of the ASME 117 55 June 1995
- Singh, N. Agarwal, S. K. “Optimum Design of an Extended Octagonal Ring by Goal Programming,” International Journal of Production Research 21 6 891 1983
- Tachikawa, K. Hitomi, S. A Multi-Objective Optimization Method by Sequential Linear Programming SAE Technical Paper Series # 880887 1988
- Kornbluth, J. “A Survey of Goal Programming,” OMEGA, The International Journal of Management Science 1 2 193 1973
- Metwalli, S. M. Radwan, M. A. Elmeligy, A. A. M. Optimization of Helical Compression and Tension Springs Advances in Design Automation 2 487 ASME 1993
- Kothari, H. “Optimum Design of Helical Springs,” Machine Design 52 25 69 1980
- Hinkle, R. T. Morse, I. E. “Design of Helical Springs for Minimum Weight, Height, and Length,” ASME J. of Eng. For Ind. 81 1 37 1959
- Whal, A. M. Mechanical Springs New York McGraw-Hill Book Co. 1963
- Tsai, T. K. “Speedy Design of helical Compression Springs by Nomography Method,” Journal of Engineering for Industry Feb. 1975
- Mott, R. L. Machine Elements in Mechanical Design 2nd Maxwell Macmillan International 1992
- Shigley, J.E. Mischke, C.R. Mechanical Engineering Design 5th New York McGraw-Hill 1988
- Arora J. S Introduction to Optimum Design New York McGraw-Hill 1989