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Dive into the research topics where Stuti Borgohain is active.

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Featured researches published by Stuti Borgohain.


Advances in Fuzzy Systems | 2011

Some classes of difference sequence spaces of fuzzy real numbers defined by Orlicz function

Binod Chandra Tripathy; Stuti Borgohain

We introduce the classes of generalized difference bounded, convergent, and null sequences of fuzzy real numbers defined by an Orlicz function. Some properties of these sequence spaces like solidness, symmetricity, and convergence-free are studied. We obtain some inclusion relations involving these sequence spaces.


Abstract and Applied Analysis | 2013

Strongly Almost Lacunary -Convergent Sequences

Adem Kilicman; Stuti Borgohain

We study some new strongly almost lacunary -convergent generalized difference sequence spaces defined by an Orlicz function. We give also some inclusion relations related to these sequence spaces.


Kyungpook Mathematical Journal | 2014

Sequence Spaces of Fuzzy Real Numbers Using Fuzzy Metric

Binod Chandra Tripathy; Stuti Borgohain

The sequence spaces c F (M ), c F (M ) and l F (M ) of fuzzy real numbers with fuzzy metric are introduced. Some properties of these sequence spaces like solidness, sym- metricity, convergence-free etc. are studied. We obtain some inclusion relations involving these sequence spaces.


Kyungpook Mathematical Journal | 2013

Sequence Space m(M, φ) F of Fuzzy Real Numbers Defined by Orlicz Functions with Fuzzy Metric

Binod Chandra Tripathy; Stuti Borgohain

Abstract. The sequence space m(M,φ) F of fuzzy real numbers is introduced. Someproperties of this sequence space like solidness, symmetricity, convergence-free etc. arestudied. We obtain some inclusion relations involving this sequence space. 1. IntroductionThe concept of fuzzy set theory was introduced by L.A. Zadeh in the year 1965.Later on different classes of sequences of fuzzy numbers have been investigated byEsi [2], Nuray and Savas [6], Syau [9], Tripathy and Baruah ([13], [14], [15]), Tripa-thy and Borgohain [16], Tripathy and Dutta ([17], [18]), Tripathy and Sarma [20]and many others.An Orlicz function is a function M : [0,∞) → [0,∞), which is continuous,non-decreasing and convex with M(0) = 0,M(x) >0,for x>0 and M(x) → ∞, asx→ ∞.If the convexity of the Orlicz function is replaced by M(x+y) ≤ M(x)+M(y),then this function is called as modulus function.Remark. An Orlicz function satisfies the inequality M(λx) ≤ λM(x) for all λwith0 <λ<1.Sargent [8] introduced the crisp set sequence space m(φ) and studied someproperties of this space. Later on it was studied from the sequence space point ofview and some matrix classes were characterized with one member as m(φ) by Rathand Tripathy [7], Tripathy [10] and others. In this article we introduce the spacem(M,φ)


Journal of Inequalities and Applications | 2017

Some new lacunary statistical convergence with ideals

Adem Kilicman; Stuti Borgohain

In this paper, the idea of lacunary Iλ


arXiv: Functional Analysis | 2015

Some new spaces of lacunary f-statistical A-convergent sequences of order α

Ekrem Savaş; Stuti Borgohain

I_{\lambda}


Boletim da Sociedade Paranaense de Matemática | 2012

On a class of n-normed sequences related to

Binod Chandra Tripathy; Stuti Borgohain

-statistical convergent sequence spaces is discussed which is defined by a Musielak-Orlicz function. We study relations between lacunary Iλ


Thai Journal of Mathematics | 2012

\ell_p

Binod Chandra Tripathy; Stuti Borgohain

I_{\lambda}


arXiv: Functional Analysis | 2016

-space

Adem Kilicman; Stuti Borgohain

-statistical convergence with lacunary Iλ


Filomat | 2016

Statistically Convergent Difference Sequence Spaces of Fuzzy Real Numbers Defined by Orlicz Function

Ekrem Savaş; Stuti Borgohain

I_{\lambda}

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Ekrem Savaş

Istanbul Commerce University

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Adem Kilicman

Universiti Putra Malaysia

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