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Combined system of additive functional equations in Banach algebras
In this study, we solve the system of additive functional equations: h(x+y)=h(x)+h(y),g(x+y)=f(x)+f(y),2fx+y2=g(x)+g(y),\left\{\begin{array}{l}h\left(x+y)=h\left(x)+h(y),\\ g\left(x+y)=f\left(x)+f(y),\\ 2f\left(\frac{x+y}{2}\right)=g\left(x)+g(y),\end ...
Donganont Siriluk, Park Choonkil
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Outer endomorphisms of free metabelian Lie algebras [PDF]
2000 Mathematics Subject Classification: 17B01, 17B30, 17B40.Let Fm be the free metabelian Lie algebra of rank m over a field K of characteristic 0. We consider the semigroup IE(Fm) of the endomorphisms of Fm which are identical modulo the commutator ...
Findik, Sehmus
core
Recently Pascal Baseilhac and Stefan Kolb introduced some automorphisms $T_0$, $T_1$ of the $q$-Onsager algebra $\mathcal O_q$, that are roughly analogous to the Lusztig automorphisms of $U_q(\widehat{\mathfrak{sl}}_2)$.
Terwilliger, Paul
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Automorphism Group of a Non-Associative Algebra I [PDF]
Automorphisms of a Weyl-type non-associative subalgebra of WNn;m;s were studied in [2], [3], [4], [12], [13]. There are various papers on the automorphism groups of an associative algebra, a Lie algebra, and a non-associative algebra [4], [5], [11].
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A Note on Derivations of Lie Algebras
In this note, we will prove that a finite dimensional Lie algebra $L$ of characteristic zero, admitting an abelian algebra of derivations $D\leq Der(L)$ with the property $$ L^n\subseteq \sum_{d\in D}d(L) $$ for some $n\geq 1$, is necessarily solvable ...
Shahryari, Mohammad
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Hydroclimatic and cultural instability in northeastern North America during the last millennium. [PDF]
Stager JC +5 more
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Analysis of trabecular distribution of the proximal femur in patients with fragility fractures. [PDF]
Lu Y +5 more
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Distinct frontal and amygdala correlates of change detection for facial identity and expression. [PDF]
Achaibou A, Loth E, Bishop SJ.
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Structural and functional consequences of the Milano mutation (R173C) in human apolipoprotein A-I. [PDF]
Alexander ET +5 more
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Commentary to: Generalized derivations of Lie triple systems
Kaygorodov Ivan, Popov Yury
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