2017
DOI: 10.52731/iee.v3.i3.170
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Consecutive Meals Planning by Using Permutation GA: The Case of Three Meal's Characteristics

Abstract: The consecutive meals planning is a combinatorial optimization problem that determines the meals plan on one period consisting of consecutive days. This paper designs two evaluation functions for the planning and applies a permutation GA to optimize it. The evaluation function measures the variation of appearance order of meals or meal's characteristics on the plan. In the numerical experiments, we show that our meals plan has a large variation of appearance order of meal's characteristics.

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Cited by 5 publications
(11 citation statements)
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“…In this paper, evaluation function is formulated using information entropy to maximize variation of meal's characteristics in meal classes, thus meeting requests by daycares and schools to avoid repetition of meal classes with same characteristics. With evaluation function proposed in previous research, 11,12 section is defined as a period containing as many time points as there are elements | J i | in characteristic i (i = 1, …, N ), and information entropy is calculated for appearance of each element of characteristic i in section moved by one time point; thus, rolling‐type information entropy is obtained to measure variation of appearance order of elements of meals characteristic i through all T time points.…”
Section: Consecutive Meals Planning Problemmentioning
confidence: 99%
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“…In this paper, evaluation function is formulated using information entropy to maximize variation of meal's characteristics in meal classes, thus meeting requests by daycares and schools to avoid repetition of meal classes with same characteristics. With evaluation function proposed in previous research, 11,12 section is defined as a period containing as many time points as there are elements | J i | in characteristic i (i = 1, …, N ), and information entropy is calculated for appearance of each element of characteristic i in section moved by one time point; thus, rolling‐type information entropy is obtained to measure variation of appearance order of elements of meals characteristic i through all T time points.…”
Section: Consecutive Meals Planning Problemmentioning
confidence: 99%
“…. , Y [9]) and (Y [10], Y [11], Y [12]), but information entropy is not maximized for non-partial optimal sections containing time points where partial optimal solutions break up (in the diagram, two sections of Y [8], Y [9], Y [10] and Y [12], Y [11], Y [1]). In this case, arrangement of some sections often collapses, even though conventional crossover or mutation is executed; as a result, evaluation value of the entire solution declines, and search for good solutions stagnates.…”
Section: Overviewmentioning
confidence: 99%
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