H
Henry L. W. Nuttle
Researcher at North Carolina State University
Publications - 47
Citations - 1750
Henry L. W. Nuttle is an academic researcher from North Carolina State University. The author has contributed to research in topics: Fuzzy logic & Fuzzy set operations. The author has an hindex of 17, co-authored 47 publications receiving 1684 citations.
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Journal ArticleDOI
Fuzzy data envelopment analysis (DEA): a possibility approach☆
Saowanee Lertworasirikul,Saowanee Lertworasirikul,Shu-Cherng Fang,Jeffrey A. Joines,Henry L. W. Nuttle +4 more
TL;DR: The approach transforms fuzzy DEA models into possibility DEA models by using possibility measures of fuzzy events (fuzzy constraints) and it is shown that for the special case, in which fuzzy membership functions of fuzzy data are of trapezoidal types, possibility DEA model become linear programming models.
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The Effect of Commonality on Safety Stock in a Simple Inventory Model
TL;DR: In this article, the authors examined the effects of component commonality on optimal safety stock levels in a two-product, two-level inventory model, where the criterion is to minimize system safety stock subject to a service level constraint.
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Hoist Scheduling For A PCB Electroplating Facility
TL;DR: In this article, a model and associated algorithm for generating maximum throughput cyclic schedules for the movements of a hoist in a PCB electroplating facility is described, which is enumerative in nature and involves the solution of linear programming subproblems.
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Fuzzy BCC Model for Data Envelopment Analysis
TL;DR: The FDEA model of the BCC (named after Banker, Charnes, and Cooper) type (FBCC) is studied and the relationship between the primal and dual models of FBCC models is revealed and fuzzy efficiency can be constructed.
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Relaxed conditions for radial-basis function networks to be universal approximators
TL;DR: It is shown that RBFs are not required to be integrable for the REF networks to be universal approximators, and can uniformly approximate any continuous function on a compact set provided that the radial basis activation function is continuous almost everywhere, locally essentially bounded, and not a polynomial.