Reliability Distribution in Mechanical Systems for Given Reliability and Cost

Article Preview

Abstract:

Modern mechanical systems are required to have high reliability characteristics. To attain them, it is necessary to take particular care (aside from laboratory and in service reliability examinations) of reliability design from the early development stages of a mechanical system. Reliability design for a new system includes an allocation of reliability to system elements which should meet specified requirements. In order to meet certain technical and economic system requirements, a method has been developed using Lagrange multipliers to determine "the best" reliability allocation from the basis of achieving minimum system cost (CSmin) for a specified system reliability (RS). In addition, this method offers the possibility of achieving maximum system reliability (Rmax) for a specified system cost (CS). This paper presents a reliability allocation method allowing the techno-economic requirements imposed on the system to be satisfied in an appropriate way. The method was developed considering some specific factors in the construction of mechanical systems and the relationship between system cost and reliability. In addition, a procedure was developed which permits the determination of "the best" reliability allocation using the multi-criteria ranking method and compromise programming, where system cost and reliability represent the criteria for choosing "the best" solution. The described allocation model was employed in the reliability allocation for an automotive gearbox.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

301-311

Citation:

Online since:

January 2013

Authors:

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2013 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] K.K. Aggarwal., S.J. Gupta, On Minimizing the Cost of Reliable Systems, IEEE Transactions on Reliability, Vol. R-2, (1975).

Google Scholar

[2] M.J. Zuo, Optimal Reliability Modeling: Principles and Applications, Hoboken, John Wiley and Sons, (2003).

Google Scholar

[3] P. Popovic, G. Ivanovic, R. Mitrovic, A. Subic, Design for Reliability of a Vehicle Transmission system, Proceedings of the Institution of Mechanical Engineers, Part D: Journal of Automobile Engineering, ISSN 0954-4070, doi: 10. 1177/0954407011416175, SCI-M23, Suffolk, United Kingdom, (2011).

DOI: 10.1177/0954407011416175

Google Scholar

[4] R. Pathak, A. Kumar, A.Y. Gupta, Reliability Oriented Allocation of Files on Distributed System, IEEE Transactions on Reliability, Vol. R-44(1), (1995).

Google Scholar

[5] W. Kuo, R. Velaga, F.A. Tillman, C.L. Hwang, Optimal Reliability Design: Fundamentals and Applications, Cambridge, Cambridge University Press, (2000).

Google Scholar

[6] S. Opricović, System Optimization, Faculty of Civil Engineering, Belgrade (in Serbian), (1992).

Google Scholar

[7] G. Ivanović, D. Stanivuković, I. Beker, Reliability of Technical Systems, University of Novi Sad Faculty of Novi Sad, University of Belgrade, Faculty of Mechanical Engineering, Military of Defense, Serbia. (2010).

DOI: 10.24867/jpe-2019-01-015

Google Scholar

[8] L.C. Hwang, A.F. Tillman, W. Kuo, Reliability Optimization by Generalized LaGrange - Function and Reduced - Gradient Methods, IEEE Transaction on Reliability, Vol. R-28(4), (1979).

DOI: 10.1109/tr.1979.5220617

Google Scholar

[9] P. O' Connor, Practical Reliability Engineering, Hoboken, John Wiley and Sons, (1996).

Google Scholar

[10] G. Ivanović, Reliability Allocation, Technical, Vol. 37(11), Belgrade (in Serbian), (1988).

Google Scholar

[11] P. Popović, G. Ivanović, A Methodology for the Design of Reliable Vehicles in the Concept Stage, Journal of Mechanical Engineering. 53(3) (2007) 173-185.

Google Scholar