Reliability analysis of a robotic system using hybridized technique

Journal of Industrial Engineering International

دوره 14، شماره 3، آذر 2018

نویسندگان

Naveen Kumar^{* 1}؛ Komal Komal²؛ J. S. Lather³

¹Department of Mathematics, National Institute of Technology (NIT) Kurukshetra, Kurukshetra, Haryana, 136119, India

²Department of Mathematics, Doon University, Dehradun, Uttrakhand, India

³Department of Electrical Engineering, National Institute of Technology (NIT) Kurukshetra, Kurukshetra, Haryana, 136119, India

چکیده

In this manuscript, the reliability of a robotic system has been analyzed using the available data (containing vagueness, uncertainty, etc). Quantification of involved uncertainties is done through data fuzzification using triangular fuzzy numbers with known spreads as suggested by system experts. With fuzzified data, if the existing fuzzy lambda–tau (FLT) technique is employed, then the computed reliability parameters have wide range of predictions. Therefore, decision-maker cannot suggest any specific and influential managerial strategy to prevent unexpected failures and consequently to improve complex system performance. To overcome this problem, the present study utilizes a hybridized technique. With this technique, fuzzy set theory is utilized to quantify uncertainties, fault tree is utilized for the system modeling, lambda–tau method is utilized to formulate mathematical expressions for failure/repair rates of the system, and genetic algorithm is utilized to solve established nonlinear programming problem. Different reliability parameters of a robotic system are computed and the results are compared with the existing technique. The components of the robotic system follow exponential distribution, i.e., constant. Sensitivity analysis is also performed and impact on system mean time between failures (MTBF) is addressed by varying other reliability parameters. Based on analysis some influential suggestions are given to improve the system performance.

کلیدواژه‌ها

Reliability analysis . Robotic system . Nonlinear programming . Fuzzy lambda؛ tau technique