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Two observations on the grouping efficacy measure for goodness of block diagonal forms

机译:关于分组对角线形式的优良性的分组功效测度的两个观察

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摘要

This note presents two observations on using the group efficacy measure of Kumar and Chandrasekharan (1990). First, an example is presented where striv- Ing to maximize grouping efficacy results in a solution to the part family-machine Cell formation problem with illogical part or machine assignments. A restriction On admissible solutions corrects the flaw. Secondly, a reassignment of parts to Families and/or machines to cell often results in a decrease to one variable, such As the number of voids, and increases the value of the other variable (number of Exceptional elements). Upper bounds are developed for the positively impacted Variable. When the positively impacted variable is below this upper bound, the Result is an improvement to the grouping efficacy measure.
机译:本说明提供了两个有关使用Kumar和Chandrasekharan(1990)进行团体效能测量的意见。首先,给出一个例子,其中努力使分组效果最大化,从而解决了零件或机器分配不合理的零件族-机器单元形成问题。对可接受解决方案的限制可以纠正该缺陷。其次,将零件重新分配给家庭和/或将机器重新分配给单元经常会导致减少一个变量(例如空隙的数量),并增加另一个变量的值(例外元素的数量)。为积极影响的变量制定了上限。当积极影响的变量低于此上限时,结果是对分组功效度量的改进。

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