Results 51 to 60 of about 419 (187)
Estimation of Inexact Multimixed Additive‐Quadratic Mappings in Fuzzy Normed Spaces
Journal of Mathematics, Volume 2025, Issue 1, 2025.In the current study, we introduce a new model of multimixed additive‐quadratic mapping and then show that the system of several mixed additive‐quadratic equations defining a multimixed additive‐quadratic mapping can be unified and presented as a single equation. We also show that such mappings under some conditions are multi‐additive, multi‐quadratic,
Abasalt Bodaghi, Pramita Mishra
wiley +1 more source
On lattice oscillator equilibrium equation with positive infinite-range many-body potentials
Condensed Matter Physics, 2010 The symmetrized lattice Kirkwood-Salsburg (KS) equation for the Gibbs grand canonical correlation functions of the lattice oscillators, interacting via positive infinite-range manybody potentials, is solved.
W.I. Skrypnik
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Journal of Mathematics, Volume 2025, Issue 1, 2025.This paper analyzes the stability of the Euler–Lagrange–Jensen cubic functional equation in the context of Banach spaces and Intuitionistic Fuzzy Normed Spaces (IFN‐Spaces). We use both direct and fixed point techniques to establish the generalized Ulam stability of the cubic functional equation under various norm‐based constraints.
Subramani Karthikeyan +4 more
wiley +1 more source
Some Centrally Extended Derivations on Banach Algebras
MathematicsIn this article, we consider centrally extended derivations on Banach algebras. We first establish the stability of centrally extended derivations on Banach algebras.
Ick-Soon Chang, Jaiok Roh
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Approximation of Generalized Left Derivations
Abstract and Applied Analysis, 2008 We need to take account of the superstability for generalized left derivations (resp., generalized derivations) associated with a Jensen-type functional equation, and we also deal with problems for the Jacobson radical ranges of left derivations (resp ...
Sheon-Young Kang, Ick-Soon Chang
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On the Superstability of Lobačevskiǐ’s Functional Equations with Involution [PDF]
, 2016 Let G be a uniquely 2-divisible commutative group and let f,g:G→C and σ:G→G be an involution. In this paper, generalizing the superstability of Lobačevskiǐ’s functional equation, we consider f(x+σy)/22-g(x)f(y)≤ψ(x) or ψ(y) for all x,y∈G, where ψ:G→R ...
Misuk Ha, Jaeyoung Chung, Bogeun Lee
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Limit models in strictly stable abstract elementary classes
Mathematical Logic Quarterly, Volume 70, Issue 4, Page 438-453, November 2024.Abstract In this paper, we examine the locality condition for non‐splitting and determine the level of uniqueness of limit models that can be recovered in some stable, but not superstable, abstract elementary classes. In particular we prove the following. Suppose that K$\mathcal {K}$ is an abstract elementary class satisfying (1)the joint embedding and
Will Boney, Monica M. VanDieren
wiley +1 more source
On superstability of derivations in Banach algebras
Open MathematicsIn this article, we consider some types of derivations in Banach algebras. In detail, we investigate the question of whether the superstability can be achieved under some conditions for some types of derivations, such as Jordan derivations, generalized ...
Chang Ick-Soon, Kim Hark-Mahn, Roh Jaiok
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Non‐Metal Ion Storage in Zinc‐Organic Batteries
Advanced Science, Volume 11, Issue 19, May 22, 2024.An overview of versatile non‐metallic cationic and anionic charge carriers in zinc‐organic batteries is demonstrated, with a comparison of their respective properties and chemical interactions with redox‐active organic materials, giving insights into the impact of ion types on electrochemical performances.
Ziyang Song +4 more
wiley +1 more source
Annals of Pure and Applied Logic, 2008 A group is CSA (conjugately separated abelian) if all maximal abelian subgroups are conjugately separated, or malnormal (i.e.\ \(H\cap H^g=\{1\}\) for all \(g\notin H\)). Equivalently, the centralizer of every non-trivial element is abelian and self-normalizing.
openaire +2 more sources