Bi-objective Optimization of Design Parameters for Lifting Hook

Main Article Content

Nittaya Siriwan
Kamonchanok Prasatthong
Apichit Maneengam
Patpimol Suwankan
Kanlaya U - bontip

Abstract

In this paper, present a bi-objective mathematical model for lifting hook designing problem with maximized safety factor value and minimized weight of the lifting hook. Divided the design method into two steps. The first step was to create a lifting hook by ISO 7597: 2013 standard (Forged Steel Lifting Kooks with Latch, Grade 8) to be an initial lifting hook. Then, we found out the safety factor value and weight of the lifting hook by the finite element method. In the second step, we solved the bi-objective lifting hook designing problem using a mathematical model. The results showed that lifting hook that was designed by the method presented in this research managed to reduce weight of the materials by 27.5% per piece with increased safety factor equal to 42.16% when determining both objectives to be equally important.

Downloads

Download data is not yet available.

Article Details

How to Cite
[1]
N. Siriwan, K. Prasatthong, A. Maneengam, P. Suwankan, and K. U - bontip, “Bi-objective Optimization of Design Parameters for Lifting Hook”, Def. Technol. Acad. J., vol. 2, no. 6, pp. 86–93, Dec. 2020.
Section
Research Articles

References

Manee-ngam A., Saisirirat P. and Suwankan P., Hook Design Loading by the optimization method with weighted factors rating method, Energy Procedia 138, 2017, p337 - 342.

Naresh C. and Bhatt P., Improving the dura - bility of the E.O.T. crane structure by finite element analysis, And optimize the hook material for improving its solidity, Procedia Engineering 38, 2012, p837 – 842.

Vikky K., Pradip T. and Novel S., Design and analysis of crane hook trapezoidal cross-section using finite element analysis VSRD International Journal of Mechanical, Civil, Automobile and Production Engineering 5, 2015, p89 - 94.

Y.X. Qin and et al, Crane hook stress analysis upon boundary interpolated reproducing kernel particle method, Engineering Analysis with Boundary Elements 63, 2016, p74 – 81.

Lanjekar K. and Patil A.N., Weight Optimiza-tion of Laminated Hook by Topological Approach, IOSR Journal of Mechanical and Civil Engineering (IOSR-JMCE), Volume 13, 2016, p7-20.