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نمایش تعداد 1-10 از 39
IDEALLY FACTORED ALGEBRAS
A complex algebra A is called ideally factored if Ia = Ca is a
left ideal of A for all a 2 A. In this article, we investigate some interesting
properties of ideally factored algebras and show that these ...
Mathematical Styles in fictions
Characterization of Higher Derivations on Algebras
\\"CHARACTERIZATION OF HIGHER DERIVATIONS ON ALGEBRAS\\"
Let A be an algebra. A sequence d_n of linear mappings on A is called a higher derivation if d_n(ab)=\\\\sum_{k=1}^n d_k(a)d_{n-k}(b). In this paper we give ...
Prime higher derivations on algebras
PRIME HIGHER DERIVATIONS ON ALGEBRAS
Let A be an algebra. A sequence {d_n} of linear mappings
from A into P A is called a higher derivation if d_n(ab) = sum_k=0^n d_k(a) d_{n−k}(b) for each a, b in A and ...
Infinite graphs whose metric dimensions are two
Let $G=(V, E)$ be a connected graph and $S$ be a subset of $V$. We say that $S$ resolves $G$ if every vertex of $G$ is uniquely determined by its vector of distances with respect to the ordered set ...
Characterizations of higher and ternary higher derivations
Two characterizations for higher derivations on commutative algebras and higher ternary derivations on ternary algebras are given. In particular, we show that a sequence $\\{h_{n}\\}_{n=0}^{\\infty}$ of linear mappings on ...
Topological rings of bounded and compact group homomorphisms on a topological ring
Let X be a topological ring. In this paper, we consider the three classes
of nr-bounded, br-bounded and cr-continuous group homomorphisms defined on X
and denote these classes by Bnr(X);Bbr(X) and Bcr(X), ...
Strong twins of ordinary star-like self-contained graphs
Abstract: A self-contained graph is an infinite graph which is isomorphic to one of its proper induced subgraphs. In this paper, ordinary star-like self-contained graphs are introduced and it is shown that every ordinary ...
Quadratic Functional Equation On Orthogonality Vector Spaces
Let (X,⊥) be a real vector space of dimension at least 3, with the orthogonality
defined on it by:(i) for all x ∈ X, x ⊥ 0 and 0 ⊥ x,(ii) for all x, y ∈ X \\ {0}, x ⊥ y if and only if x, y are linearly independent.We ...