Orthogonal stability of mixed type additive-cubic functional equations in multi-Banach spaces

Orthogonal stability of mixed type additive-cubic functional equations in multi-Banach spaces

In this paper, we establish the Hyers-Ulam orthogonal stability of the mixed type additive-cubic functional equation in multi-Banach spaces.

Bibliographic Details
Main Authors: Murali Ramdoss, Pinelas Sandra, Raj Aruldass Antony
Format: Article
Language:English
Published: De Gruyter 2018-05-01
Series:Demonstratio Mathematica
Subjects:
Hyers-Ulam stability
multi-Banach spaces
orthogonally additive-cubic functional equation
fixed point method
39B82
39B52
46B99
47H10
Online Access:http://www.degruyter.com/view/j/dema.2018.51.issue-1/dema-2018-0012/dema-2018-0012.xml?format=INT
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spelling doaj-e75d2234fa664e98aacf848d7efdcddf2020-11-24T21:40:39ZengDe GruyterDemonstratio Mathematica2391-46612018-05-0151110611110.1515/dema-2018-0012dema-2018-0012Orthogonal stability of mixed type additive-cubic functional equations in multi-Banach spacesMurali Ramdoss0Pinelas Sandra1Raj Aruldass Antony2PG and Research Department of Mathematics, Sacred Heart College (Autonomous), Tirupattur - 635 601, TamilNadu, IndiaDepartamento de Ciencias Exatas e Engenharia, Academia Militar, 2720-113 Amadora, PortugalPG and Research Department of Mathematics, Sacred Heart College (Autonomous), Tirupattur - 635 601, TamilNadu, IndiaIn this paper, we establish the Hyers-Ulam orthogonal stability of the mixed type additive-cubic functional equation in multi-Banach spaces.http://www.degruyter.com/view/j/dema.2018.51.issue-1/dema-2018-0012/dema-2018-0012.xml?format=INTHyers-Ulam stabilitymulti-Banach spacesorthogonally additive-cubic functional equationfixed point method39B8239B5246B9947H10
collection DOAJ
language English
format Article
sources DOAJ
author Murali Ramdoss
Pinelas Sandra
Raj Aruldass Antony
spellingShingle Murali Ramdoss
Pinelas Sandra
Raj Aruldass Antony
Orthogonal stability of mixed type additive-cubic functional equations in multi-Banach spaces
Demonstratio Mathematica
Hyers-Ulam stability
multi-Banach spaces
orthogonally additive-cubic functional equation
fixed point method
39B82
39B52
46B99
47H10
author_facet Murali Ramdoss
Pinelas Sandra
Raj Aruldass Antony
author_sort Murali Ramdoss
title Orthogonal stability of mixed type additive-cubic functional equations in multi-Banach spaces
title_short Orthogonal stability of mixed type additive-cubic functional equations in multi-Banach spaces
title_full Orthogonal stability of mixed type additive-cubic functional equations in multi-Banach spaces
title_fullStr Orthogonal stability of mixed type additive-cubic functional equations in multi-Banach spaces
title_full_unstemmed Orthogonal stability of mixed type additive-cubic functional equations in multi-Banach spaces
title_sort orthogonal stability of mixed type additive-cubic functional equations in multi-banach spaces
publisher De Gruyter
series Demonstratio Mathematica
issn 2391-4661
publishDate 2018-05-01
description In this paper, we establish the Hyers-Ulam orthogonal stability of the mixed type additive-cubic functional equation in multi-Banach spaces.
topic Hyers-Ulam stability
multi-Banach spaces
orthogonally additive-cubic functional equation
fixed point method
39B82
39B52
46B99
47H10
url http://www.degruyter.com/view/j/dema.2018.51.issue-1/dema-2018-0012/dema-2018-0012.xml?format=INT
work_keys_str_mv AT muraliramdoss orthogonalstabilityofmixedtypeadditivecubicfunctionalequationsinmultibanachspaces
AT pinelassandra orthogonalstabilityofmixedtypeadditivecubicfunctionalequationsinmultibanachspaces
AT rajaruldassantony orthogonalstabilityofmixedtypeadditivecubicfunctionalequationsinmultibanachspaces
_version_ 1725925364867268608

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