Results 121 to 130 of about 1,530 (213)
Nilpotent elements in Grothendieck rings
Illinois Journal of Mathematics, 1988 Let \(M_ 1,...,M_ n\) be isomorphism classes of finitely presented modules over a commutative ring R. One forms the ring \({\mathbb{Z}}[M_ 1,...,M_ n]\) with \(\oplus\) and \(\otimes\) as addition and multiplication, and with the obvious relations. It is shown that if M and N are locally isomorphic, then there is an integer n, depending on M, N and R ...
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Polynomial and horizontally polynomial functions on Lie groups. [PDF]
Ann Mat Pura Appl, 2022 Antonelli G, Le Donne E.
europepmc +1 more source
Symplectic Foliation Structures of Non-Equilibrium Thermodynamics as Dissipation Model: Application to Metriplectic Nonlinear Lindblad Quantum Master Equation. [PDF]
Entropy (Basel), 2022 Barbaresco F.
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Nilpotent matrices over antirings [PDF]
, 2018 The main goal of this thesis is to decribe the properties of nilpotent matrices over antirings. We start with the introduction of the abstract structures, more precisely, groups and semirings.
Trojer, Klarisa
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Graded hypoellipticity of BGG sequences. [PDF]
Ann Glob Anal Geom (Dordr), 2022 Dave S, Haller S.
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Analytic Torsion of Generic Rank Two Distributions in Dimension Five. [PDF]
J Geom Anal, 2022 Haller S.
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Hermitian Characteristics of Nilpotent Elements
, 2002 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 representation of an idempotent as a sum of nilpotent elements
, 1995 In this paper we study in which rings a non-zero idempotent element can be presented as a sum of two nilpotent ...
Ferrero, Miguel Angel Alberto +2 more
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The number of nilpotent semigroups of degree 3
, 2012 A semigroup is \emph{nilpotent} of degree 3 if it has a zero, every product of 3 elements equals the zero, and some product of 2 elements is non-zero.
D. Mitchell, James, Distler, Andreas
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NILPOTENT ELEMENTS IN THE JACOBSON-WITT ALGEBRA OVER A FINITE FIELD
, 2020 It is shown in this paper that the number of nilpotent elements in the Jacobson-Witt algebra W n over a finite field Fq is equal to the expected power of q.
Skryabin S.
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