On rough convergence of triple sequence spaces of Bernstein-Stancu operators of fuzzy numbers defined by a metric function

Abstract We define the concept of rough limit set of a triple sequence space of Bernstein-Stancu polynomials of fuzzy numbers and obtain the relation between the set of rough limit and the extreme limit points of a triple sequence space of Bernstein-Stancu polynomials of fuzzy numbers. Finally, we i...

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Autores principales:	Jeyaram Bharathi,M., Velmurugan,S., Esi,A., Subramanian,N.
Lenguaje:	English
Publicado:	Universidad Católica del Norte, Departamento de Matemáticas 2018
Materias:	Triple sequences rough convergence closed and convex cluster points and rough limit points fuzzy numbers,Bernstein-Stancu polynomials.
Acceso en línea:	http://www.scielo.cl/scielo.php?script=sci_arttext&pid=S0716-09172018000400713
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spelling	oai:scielo:S0716-091720180004007132018-11-05On rough convergence of triple sequence spaces of Bernstein-Stancu operators of fuzzy numbers defined by a metric functionJeyaram Bharathi,M.Velmurugan,S.Esi,A.Subramanian,N. Triple sequences rough convergence closed and convex cluster points and rough limit points fuzzy numbers,Bernstein-Stancu polynomials. Abstract We define the concept of rough limit set of a triple sequence space of Bernstein-Stancu polynomials of fuzzy numbers and obtain the relation between the set of rough limit and the extreme limit points of a triple sequence space of Bernstein-Stancu polynomials of fuzzy numbers. Finally, we investigate some properties of the rough limit set of Bernstein-Stancu polynomials.info:eu-repo/semantics/openAccessUniversidad Católica del Norte, Departamento de MatemáticasProyecciones (Antofagasta) v.37 n.4 20182018-12-01text/htmlhttp://www.scielo.cl/scielo.php?script=sci_arttext&pid=S0716-09172018000400713en10.4067/S0716-09172018000400713
institution	Scielo Chile
collection	Scielo Chile
language	English
topic	Triple sequences rough convergence closed and convex cluster points and rough limit points fuzzy numbers,Bernstein-Stancu polynomials.
spellingShingle	Triple sequences rough convergence closed and convex cluster points and rough limit points fuzzy numbers,Bernstein-Stancu polynomials. Jeyaram Bharathi,M. Velmurugan,S. Esi,A. Subramanian,N. On rough convergence of triple sequence spaces of Bernstein-Stancu operators of fuzzy numbers defined by a metric function
description	Abstract We define the concept of rough limit set of a triple sequence space of Bernstein-Stancu polynomials of fuzzy numbers and obtain the relation between the set of rough limit and the extreme limit points of a triple sequence space of Bernstein-Stancu polynomials of fuzzy numbers. Finally, we investigate some properties of the rough limit set of Bernstein-Stancu polynomials.
author	Jeyaram Bharathi,M. Velmurugan,S. Esi,A. Subramanian,N.
author_facet	Jeyaram Bharathi,M. Velmurugan,S. Esi,A. Subramanian,N.
author_sort	Jeyaram Bharathi,M.
title	On rough convergence of triple sequence spaces of Bernstein-Stancu operators of fuzzy numbers defined by a metric function
title_short	On rough convergence of triple sequence spaces of Bernstein-Stancu operators of fuzzy numbers defined by a metric function
title_full	On rough convergence of triple sequence spaces of Bernstein-Stancu operators of fuzzy numbers defined by a metric function
title_fullStr	On rough convergence of triple sequence spaces of Bernstein-Stancu operators of fuzzy numbers defined by a metric function
title_full_unstemmed	On rough convergence of triple sequence spaces of Bernstein-Stancu operators of fuzzy numbers defined by a metric function
title_sort	on rough convergence of triple sequence spaces of bernstein-stancu operators of fuzzy numbers defined by a metric function
publisher	Universidad Católica del Norte, Departamento de Matemáticas
publishDate	2018
url	http://www.scielo.cl/scielo.php?script=sci_arttext&pid=S0716-09172018000400713
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On rough convergence of triple sequence spaces of Bernstein-Stancu operators of fuzzy numbers defined by a metric function

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