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A Novel Computational Approach To Approximate Fuzzy Interpolation Polynomials

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Date

2016

Journal Title

Journal ISSN

Volume Title

Publisher

Springer international Publishing Ag

Open Access Color

GOLD

Green Open Access

Yes

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Publicly Funded

No
Impulse
Top 10%
Influence
Average
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Average

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Abstract

This paper build a structure of fuzzy neural network, which is well sufficient to gain a fuzzy interpolation polynomial of the form y(p) = a(n)x(p)(n) +... + a(1)x(p) + a(0) where a(j) is crisp number (for j = 0,..., n), which interpolates the fuzzy data (x(j), y(j)) (for j = 0,..., n). Thus, a gradient descent algorithm is constructed to train the neural network in such a way that the unknown coefficients of fuzzy polynomial are estimated by the neural network. The numeral experimentations portray that the present interpolation methodology is reliable and efficient.

Description

Jafari, Raheleh/0000-0001-7298-2363

Keywords

Fuzzy Neural Networks, Fuzzy Interpolation Polynomial, Cost Function, Learning Algorithm, Research

Fields of Science

0202 electrical engineering, electronic engineering, information engineering, 02 engineering and technology, 0101 mathematics, 01 natural sciences

Citation

Jafarian, Ahmad...et al. (2016). "A novel computational approach to approximate fuzzy interpolation polynomials", Springerplus, Vol. 5.

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OpenCitations Citation Count
14

Source

SpringerPlus

Volume

5

Issue

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End Page

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Citations

CrossRef : 10

Scopus : 15

Captures

Mendeley Readers : 4

SCOPUS™ Citations

15

checked on Feb 24, 2026

Web of Science™ Citations

10

checked on Feb 24, 2026

Page Views

4

checked on Feb 24, 2026

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3.38252255

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