Optimal Cost-Analysis and Design of Circular Footings

The study pertains to the optimal cost-analysis and design of a circular footing subjected to generalized loadings using sequential unconstrained minimization technique (SUMT) in conjunction with Powell’s conjugate direction method for multidimensional search and quadratic interpolation method for...

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Main Authors: Prabir K. Basudhar, Arindam Dey, A. S. Mondal
Format: Article
Language:English
Published: Taiwan Association of Engineering and Technology Innovation 2012-10-01
Series:International Journal of Engineering and Technology Innovation
Subjects:
Online Access:http://sparc.nfu.edu.tw/~ijeti/download/V2-no4-243-264.pdf
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spelling doaj-02a2f16cb4bc4243ade1383eecb7241b2020-11-24T23:31:25ZengTaiwan Association of Engineering and Technology InnovationInternational Journal of Engineering and Technology Innovation2223-53292226-809X2012-10-0124243264Optimal Cost-Analysis and Design of Circular FootingsPrabir K. Basudhar0Arindam Dey1A. S. Mondal2Indian Institute of Technology KanpurIndian Institute of Technology GuwahatiIndian Institute of Technology KanpurThe study pertains to the optimal cost-analysis and design of a circular footing subjected to generalized loadings using sequential unconstrained minimization technique (SUMT) in conjunction with Powell’s conjugate direction method for multidimensional search and quadratic interpolation method for one dimensional minimization. The cost of the footing is minimized satisfying all the structural and geotechnical engineering design considerations. As extended penalty function method has been used to convert the constrained problem into an unconstrained one, the developed technique is capable of handling both feasible and infeasible initial design vector. The net saving in cost starting from the best possible manual design ranges from 10 to 20 %. For all practical purposes, the optimum cost is independent of the initial design point. It was observed that for better convergence, the transition parameter  should be chosen at least 100 times the initial penalty parameter kr . http://sparc.nfu.edu.tw/~ijeti/download/V2-no4-243-264.pdfoptimal cost analysissequential unconstrained optimization technique (SUMT)powell’s conjugate direction methodpenalty function methodcircular footing
collection DOAJ
language English
format Article
sources DOAJ
author Prabir K. Basudhar
Arindam Dey
A. S. Mondal
spellingShingle Prabir K. Basudhar
Arindam Dey
A. S. Mondal
Optimal Cost-Analysis and Design of Circular Footings
International Journal of Engineering and Technology Innovation
optimal cost analysis
sequential unconstrained optimization technique (SUMT)
powell’s conjugate direction method
penalty function method
circular footing
author_facet Prabir K. Basudhar
Arindam Dey
A. S. Mondal
author_sort Prabir K. Basudhar
title Optimal Cost-Analysis and Design of Circular Footings
title_short Optimal Cost-Analysis and Design of Circular Footings
title_full Optimal Cost-Analysis and Design of Circular Footings
title_fullStr Optimal Cost-Analysis and Design of Circular Footings
title_full_unstemmed Optimal Cost-Analysis and Design of Circular Footings
title_sort optimal cost-analysis and design of circular footings
publisher Taiwan Association of Engineering and Technology Innovation
series International Journal of Engineering and Technology Innovation
issn 2223-5329
2226-809X
publishDate 2012-10-01
description The study pertains to the optimal cost-analysis and design of a circular footing subjected to generalized loadings using sequential unconstrained minimization technique (SUMT) in conjunction with Powell’s conjugate direction method for multidimensional search and quadratic interpolation method for one dimensional minimization. The cost of the footing is minimized satisfying all the structural and geotechnical engineering design considerations. As extended penalty function method has been used to convert the constrained problem into an unconstrained one, the developed technique is capable of handling both feasible and infeasible initial design vector. The net saving in cost starting from the best possible manual design ranges from 10 to 20 %. For all practical purposes, the optimum cost is independent of the initial design point. It was observed that for better convergence, the transition parameter  should be chosen at least 100 times the initial penalty parameter kr .
topic optimal cost analysis
sequential unconstrained optimization technique (SUMT)
powell’s conjugate direction method
penalty function method
circular footing
url http://sparc.nfu.edu.tw/~ijeti/download/V2-no4-243-264.pdf
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