On Almost Asymptotically Statistical Equivalent Sequences of Fuzzy Numbers

Eşi, Ayhan; Özdemir, Mustafa

doi:10.9734/bjmcs/2012/1053

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2017

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Cited by 2 publications

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“…Recently, Şengönül and Eryılmaz [20], Esi [3,4,5] Esi and Braha [6], Esi and Yasemin [7] and Esi and Hazarika [8] introduced and studied some properties of interval numbers. After then, Esi and Hazarika [9], Hazarika and Esi [12] and Hazarika et.al [13] studied different properties of Wijsman convergent sequences.…”

Section: Preliminariesmentioning

confidence: 99%

Wijsman $\lambda-$statistical convergence of interval numbers

Braha¹

2017

bspm

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Section: Preliminariesmentioning

confidence: 99%

Wijsman $\lambda-$statistical convergence of interval numbers

Braha¹

2017

bspm

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“…For sequences of fuzzy numbers Savaş [5] introduced and studied asymptotically λ−statistical equivalent sequences. Later Esi and Esi [1] studied ∆−asymptotically equivalent sequences of fuzzy numbers. The goal of this paper is to extended the idea to apply to asymptotically equivalent and lacunary statistical convergence of fuzzy numbers.…”

Section: Introductionmentioning

confidence: 99%

<b>Asymptotically Lacunary Statistical Equivalent Sequences of Fuzzy Numbers</b> - doi: 10.5269/bspm.v30i2.14007

Eşi¹,

Çatalbas²

2011

B Soc Paran Mat

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In this article we present the following definition which is natural combination of the definition for asymptotically equivalent and lacunary statistical convergence of fuzzy numbers. Let =(k_{r}) be a lacunary sequence. The two sequnces X = (X_{k}) and Y=(Y_{k}) of fuzzy numbers are said to be asymptotically lacunary statistical equivalent to multiple L provided that for every >0lim_{r}(1/(h_{r}))|{k∈I_{r}:d(((X_{k})/(Y_{k})),L)≥}|=0.

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On Almost Asymptotically Statistical Equivalent Sequences of Fuzzy Numbers

Cited by 2 publications

References 12 publications

Wijsman $\lambda-$statistical convergence of interval numbers

Wijsman $\lambda-$statistical convergence of interval numbers

<b>Asymptotically Lacunary Statistical Equivalent Sequences of Fuzzy Numbers</b> - doi: 10.5269/bspm.v30i2.14007

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