4.5 Article

Optimizing grinding operation with correlated uncertain parameters

Journal

MATERIALS AND MANUFACTURING PROCESSES
Volume 36, Issue 6, Pages 713-721

Publisher

TAYLOR & FRANCIS INC
DOI: 10.1080/10426914.2020.1854473

Keywords

Pareto; MOOP; NSGA-II; grinding; correlated uncertainty; optimization; Uncertainty; CCP

Funding

  1. Ministry of Human Resource Development (MHRD), Government of India [SPARC/2018-2019/P1084/SL]

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The study highlights the importance of considering parameter dependency and correlations when dealing with uncertain parameters in optimization problems. By using joint Chance-Constrained Programming with parameter dependency information, misleading results can be avoided and a more accurate analysis can be conducted.
Parameters appearing in deterministic optimization (DO) models are kept constant during optimization, though uncertainty in these parameters is an inherent and unavoidable. Investigations about the effect of these uncertain parameters (UP) on the final outcomes are, therefore, necessary. Chance-Constrained Programming (CCP) can handle such situations by introducing the probability of constraint satisfaction and converting optimization under uncertainty problems into an equivalent deterministic optimization problem (EDOP). However, the most popular variant of this method neglects the aspects of parameter dependency for the ease of the analysis. Under the conditions when the correlations exist among UPs, the use of joint CCP with parameter dependency information is necessary to avoid misleading results arising from the assumption of no correlation. To show the impact of dependency of UPs on the outcomes of optimization, joint CCP has been adopted in this study for an industrial grinding process (IGP), which is non-linear in nature in terms of its system states as well as UPs. The effects of both confidence level and correlation coefficient have been shown on the Pareto optimal (PO) front for different sets of distributions among UPs while handling a multi-objective optimization problem (MOOP) of the Grinding Process.

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