On a sequence of functions Vn (α,β,δ) (x;a, k, s)

On a sequence of functions Vn (α,β,δ) (x;a, k, s)

In this paper, authors established various properties of a sequence offunctions {Vn(α,β,δ)(x;a,k,s)/n = 0,1,2,...} such as generating relations, bilateral generating relations, finite summation formulae, generating functions involving Stirling number, explicit representati...

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Autores principales: Ajudia,Naresh K, Prajapati,Jyotindra C
Lenguaje:English
Publicado: Universidad Católica del Norte, Departamento de Matemáticas 2016
Materias:
Sequence of functions
operational techniques
generating functions
finite summation formulae
Srivastava’s theorem
Singhal-Srivastava generating function and Srivastava-Lavoie theorem.
Acceso en línea:http://www.scielo.cl/scielo.php?script=sci_arttext&pid=S0716-09172016000400005
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spelling oai:scielo:S0716-091720160004000052017-01-05On a sequence of functions Vn (α,β,δ) (x;a, k, s)Ajudia,Naresh KPrajapati,Jyotindra C Sequence of functions operational techniques generating functions finite summation formulae Srivastava’s theorem Singhal-Srivastava generating function and Srivastava-Lavoie theorem. In this paper, authors established various properties of a sequence offunctions {Vn(α,β,δ)(x;a,k,s)/n = 0,1,2,...} such as generating relations, bilateral generating relations, finite summation formulae, generating functions involving Stirling number, explicit representation and integral transforms.info:eu-repo/semantics/openAccessUniversidad Católica del Norte, Departamento de MatemáticasProyecciones (Antofagasta) v.35 n.4 20162016-12-01text/htmlhttp://www.scielo.cl/scielo.php?script=sci_arttext&pid=S0716-09172016000400005en10.4067/S0716-09172016000400005
institution Scielo Chile
collection Scielo Chile
language English
topic Sequence of functions
operational techniques
generating functions
finite summation formulae
Srivastava’s theorem
Singhal-Srivastava generating function and Srivastava-Lavoie theorem.
spellingShingle Sequence of functions
operational techniques
generating functions
finite summation formulae
Srivastava’s theorem
Singhal-Srivastava generating function and Srivastava-Lavoie theorem.
Ajudia,Naresh K
Prajapati,Jyotindra C
On a sequence of functions Vn (α,β,δ) (x;a, k, s)
description In this paper, authors established various properties of a sequence offunctions {Vn(α,β,δ)(x;a,k,s)/n = 0,1,2,...} such as generating relations, bilateral generating relations, finite summation formulae, generating functions involving Stirling number, explicit representation and integral transforms.
author Ajudia,Naresh K
Prajapati,Jyotindra C
author_facet Ajudia,Naresh K
Prajapati,Jyotindra C
author_sort Ajudia,Naresh K
title On a sequence of functions Vn (α,β,δ) (x;a, k, s)
title_short On a sequence of functions Vn (α,β,δ) (x;a, k, s)
title_full On a sequence of functions Vn (α,β,δ) (x;a, k, s)
title_fullStr On a sequence of functions Vn (α,β,δ) (x;a, k, s)
title_full_unstemmed On a sequence of functions Vn (α,β,δ) (x;a, k, s)
title_sort on a sequence of functions vn (α,β,δ) (x;a, k, s)
publisher Universidad Católica del Norte, Departamento de Matemáticas
publishDate 2016
url http://www.scielo.cl/scielo.php?script=sci_arttext&pid=S0716-09172016000400005
work_keys_str_mv AT ajudianareshk onasequenceoffunctionsvnalphabetadeltaxaks
AT prajapatijyotindrac onasequenceoffunctionsvnalphabetadeltaxaks
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