Estimation of the Largest and the Smallest Function Values of a Feasible Solution for the Total Product Rate Variation Problem

Authors

  • Shree Ram Khadka Central Department Mathematics, Institute of Science and Tchnology, Tribhuvan University, Kathmandu

DOI:

https://doi.org/10.3126/jist.v19i1.13824

Keywords:

Bound, Product rate variation problem, Non-linear integer programming problem

Abstract

The problem of minimizing the total deviations between the actual and the ideal cumulative production of a variety of models of a common base product arises as a sequencing problem in mixed-model just-in-time production systems. This is called the total product rate variation problem. Several pseudo-polynomial exact algorithms and heuristics have been derived for this problem. In this paper, we estimate the largest and the smallest function values of a feasible solution for the problem when the m-th power of the total deviations between the actual and the ideal cumulative productions has to be minimized

Journal of Institute of Science and Technology, 2014, 19(1): 35-38

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Published

2015-11-08

How to Cite

Khadka, S. R. (2015). Estimation of the Largest and the Smallest Function Values of a Feasible Solution for the Total Product Rate Variation Problem. Journal of Institute of Science and Technology, 19(1), 35–38. https://doi.org/10.3126/jist.v19i1.13824

Issue

Vol. 19 No. 1 (2014)

Section

Research Articles

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