Results 81 to 90 of about 406 (182)
ON THE NILPOTENT DOT PRODUCT GRAPH OF A COMMUTATIVE RING [PDF]
Let $\mathscr{B}$ be a commutative ring with $1\neq 0$, $1\leq ...
Asma Ali, Bakhtiyar Ahmad
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On the ideals of extended quasi-nilpotent Banach algebras
Given a quasi-nilpotent Banach algebra A, we will use the results of Seddighin [2], to study the properties of elements which belong to a proper closed two sided ideal of A¯ and A¯¯. Here A¯ is the extension of A to a Banach Algebra with identity.
Morteza Seddighin
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On Generalized Periodic-Like Rings
Let R be a ring with center Z, Jacobson radical J, and set N of all nilpotent elements. Call R generalized periodic-like if for all x∈R∖(N∪J∪Z) there exist positive integers m, n of opposite parity for which xm−xn∈N∩Z.
Howard E. Bell, Adil Yaqub
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The classification of modular Lie superalgebras of type M
The natural filtration of the infinite-dimensional simple modular Lie superalgebra M over a field of characteristic p > 2 is proved to be invariant under automorphisms by discussing ad-nilpotent elements.
Ma Lili, Chen Liangyun
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The nilpotent regular element problem
We use George Bergman's recent normal form for universally adjoining an inner inverse to show that, for general rings, a nilpotent regular element $x$ need not be unit-regular. This contrasts sharply with the situation for nilpotent regular elements in exchange rings (a large class of rings), and for general rings when all powers of the nilpotent ...
Ara, P., O'Meara, K. C.
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Hermitian Characteristics Of Nilpotent Elements [PDF]
We define and study several equivariant stratifications of the isotropy and coisotropy representations of a parabolic subgroup in a complex reductive group.
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On the nilpotent elements of semigroups [PDF]
Hoo, Cheong-Seng, Shum, Kar-Ping
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Horizontally Affine Functions on Step-2 Carnot Algebras. [PDF]
Le Donne E, Morbidelli D, Rigot S.
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An algebraic characterization of self-generating chemical reaction networks using semigroup models. [PDF]
Loutchko D.
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On sufficient density conditions for lattice orbits of relative discrete series. [PDF]
Enstad U, van Velthoven JT.
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