Results 1 to 10 of about 1,381 (158)
n-Multipliers and Their Relations with n-Homomorphisms [PDF]
Let $A$ be a Banach algebra and $X$ be a Banach $A$-bimodule. We introduce and study the notions of $n$-multipliers and approximate local $n$-multipliers by generalizing the classical concept of multipliers from $A$ into $X$. As an algebraic result, we construct a Banach algebra consisting of $n$-multipliers on $A$ and under some mild conditions, we ...
Laali, Javad, Fozouni, Mohammad
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On n-Derivations and n-Homomorphisms in Perfect Lie Superalgebras
Let n≥2 be a fixed integer. The aim of this paper is to investigate the properties of n-derivations within the framework of perfect Lie superalgebras over a commutative ring R. The main result shows that if the base ring contains 1n−1, and L is a perfect
Shakir Ali +3 more
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Automatic Continuity of Almost $n$-Multiplicative Linear Functionals [PDF]
We generalize a theorem due to Jarosz, by proving that every almost $n$-multiplicative linear functional on Banach algebra $A$ is automatically continuous.
Abbas Zivari-Kazempour
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K-Characters and n-Homomorphisms [PDF]
This chapter discusses two situations where the combinatorics behind k-characters appears with no apparent connection to group representation theory. In geometry a Frobenius n-homomorphism is defined essentially in terms of the combinatorics of k-characters.
Park, Efton, Trout, Jody
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The 2-colouring problem for $(m,n)$-mixed graphs with switching is polynomial [PDF]
A mixed graph is a set of vertices together with an edge set and an arc set. An $(m,n)$-mixed graph $G$ is a mixed graph whose edges are each assigned one of $m$ colours, and whose arcs are each assigned one of $n$ colours. A \emph{switch} at a vertex $v$
Richard C Brewster +2 more
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Frobenius n-homomorphisms, transfers and branched coverings [PDF]
In this paper, the affiliations and names of the authors were misplaced. The correct information is: V.M. BuchstaberSteklov Mathematical Institute, RAS, Gubkina 8, 119991 Moscowand School of Mathematics, University of Manchester, Manchester M13 9PL.and E.G. ReesSchool of Mathematics, University of Edinburgh, Edinburgh EH9 3JZand Heilbronn Institute for
V. M. BUCHSTABER +2 more
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Ternary Menger Algebras: A Generalization of Ternary Semigroups
Let n be a fixed natural number. Menger algebras of rank n, which was introduced by Menger, K., can be regarded as the suitable generalization of arbitrary semigroups.
Anak Nongmanee, Sorasak Leeratanavalee
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The set of all (n×n) non-singular matrices over the field F. And this set forms a group under the operation of matrix multiplication. This group is called the general linear group of dimension over the field F, denoted by .
Niran sabah Jasim +2 more
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We know that $\Gamma-$ring, $\Gamma-$incline, $\Gamma-$semiring, $\Gamma-$semigroup are generalizations ofring, incline, semiring and semigroup respectively.
Arsham Borumand Saeid +2 more
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Maps from Feigin and Odesskii's elliptic algebras to twisted homogeneous coordinate rings
The elliptic algebras in the title are connected graded $\mathbb {C}$-algebras, denoted $Q_{n,k}(E,\tau )$, depending on a pair of relatively prime integers $n>k\ge 1$, an elliptic curve E and a point $\tau \in E$.
Alex Chirvasitu +2 more
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