A production cycle is deΓΏned using both production and sale, for which to a certain point the production stops until all inventories are sold out. For the planning period of T days, the function of total cost is F(q) where q represents the production quantity of each cycle. The best production quant
Fuzzy production inventory for fuzzy product quantity with triangular fuzzy number
β Scribed by San-Chyi Chang
- Publisher
- Elsevier Science
- Year
- 1999
- Tongue
- English
- Weight
- 834 KB
- Volume
- 107
- Category
- Article
- ISSN
- 0165-0114
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β¦ Synopsis
In this paper we consider the fundamental production inventory problem such that the product quantity is a triangular fuzzy number Q = (qt, qo, q2), where qt = q0-A i, q2 = qo + d2. Suppose q. denotes the crisp economic product quantity in the classical production inventory model and we assume 0<qt <q. <q0 <q2 or 0<qt <q0<q. <q2. According to two relations of q. and ql,qo, q2 (q~ <qo <q2) we find the membership function ltr~o)(y ) of the fuzzy cost function F(Q) and their centroid, then obtain the economic product quantity q** in the fuzzy sense.
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