Ulam Stability Generalizations of 4th- Order Ternary Derivations Associated to a Jmrassias Quartic Functional Equation on Fréchet Algebras | Zendy

Ali Ebadian | Zendy

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Ulam Stability Generalizations of 4^th- Order Ternary Derivations Associated to a Jmrassias Quartic Functional Equation on Fréchet Algebras

Author(s) -

Ali Ebadian

Publication year - 2013

Publication title -

kyungpook mathematical journal

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.287

H-Index - 19

eISSN - 1225-6951

pISSN - 0454-8124

DOI - 10.5666/kmj.2013.53.2.233

Subject(s) - ternary operation , mathematics , quartic function , order (exchange) , pure mathematics , scalar (mathematics) , stability (learning theory) , banach space , quartic surface , algebra over a field , geometry , machine learning , finance , computer science , economics , programming language

Let be a Banach ternary algebra over a scalar field R or C and be a ternary Banach -module. A quartic mapping is called a - order ternary derivation if for all . In this paper, we prove Ulam stability generalizations of - order ternary derivations associated to the following JMRassias quartic functional equation on frche algebras: .

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