CD Tesis

Invers dan General Invers untuk Matriks Bilangan Fuzzy Heksagonal

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This thesis discusses regarding inverse and general inverse for hexagonal fuzzy
numbers matrix. In this matter, by changing hexagonal fuzzy numbers ea =
(a, b, α1, α2, β1, β2) into parametric form ea(r) = [b2(r), b1(r), b1(r), b2(r)] it defines
two center points, which are m1(ea) and m2(ea) for any hexagonal fuzzy ea. Such
that the arithmetic forms of multiplication, division and inverse exist with a
single a−1 = 1/ea which yields ea(r) ⊗ ea(r)−1 = i(r). Then, the constructed
arithmetic is used to determine inverse matrix of hexagonal fuzzy numbers by
using elementary row operation method that produces e A(r) ⊗ e A(r)−1 = eI(r).
General inverse method is used to determine inverse matrix of hexagonal fuzzy
numbers for singular matrix and non-square matrix.
Keywords: Fuzzy number arithmetic, hexagonal fuzzy number, inverse dan
generalisized inverse.

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Ketersediaan

Informasi Detail

Judul Seri

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No. Panggil

2110246862

Penerbit

Pekanbaru : Universitas Riau Pascasarjana Tesis Pendidikan Matematika., 2024

Deskripsi Fisik

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Bahasa

Indonesia

ISBN/ISSN

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Klasifikasi

2110246862

Tipe Isi

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Tipe Media

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Tipe Pembawa

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Edisi

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Subjek

MATEMATIKA

Info Detail Spesifik

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Pernyataan Tanggungjawab

Jaka

Versi lain/terkait

Lampiran Berkas

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