Stability of ternary quadratic derivation on ternary Banach algebras: revisited
From MaRDI portal
Publication:2794893
zbMATH Open1335.39037MaRDI QIDQ2794893
Publication date: 11 March 2016
Published in: Journal of Computational Analysis and Applications (Search for Journal in Brave)
Stability, separation, extension, and related topics for functional equations (39B82) Commutators, derivations, elementary operators, etc. (47B47) Derivations and commutative rings (13N15) Functional equations for functions with more general domains and/or ranges (39B52)
Related Items (3)
Stability of ternary antiderivation in ternary Banach algebras via fixed point theorem โฎ Stability and hyperstability of generalized orthogonally quadratic ternary homomorphisms in non-Archimedean ternary Banach algebras: a fixed point approach โฎ Title not available (Why is that?)
Recommendations
- Title not available (Why is that?) ๐ ๐
- Title not available (Why is that?) ๐ ๐
- Stability and superstability of generalized quadratic ternary derivations on non-Archimedean ternary Banach algebras: a fixed point approach ๐ ๐
- Approximate ternary quadratic derivations on ternary Banach algebras and \(C^*\)-ternary rings ๐ ๐
- Stability and superstability of ternary homomorphisms and ternary derivations on ternary quasi-Banach algebras ๐ ๐
- Stability and hyperstability of generalized orthogonally quadratic ternary homomorphisms in non-Archimedean ternary Banach algebras: a fixed point approach ๐ ๐
- Stability of ternary \(m\)-derivations on ternary Banach algebras ๐ ๐
- APPROXIMATELY PARTIAL TERNARY QUADRATIC DERIVATIONS ON BANACH TERNARY ALGEBRAS ๐ ๐
- Approximate ternary quadratic derivation on ternary Banach algebras and Cโ -ternary rings revisited ๐ ๐
- Stability of ternary antiderivation in ternary Banach algebras via fixed point theorem ๐ ๐
This page was built for publication: Stability of ternary quadratic derivation on ternary Banach algebras: revisited
Report a bug (only for logged in users!)Click here to report a bug for this page (MaRDI item Q2794893)