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Nilpotent SQS-skeins with nilpotent derived sloops

Ars Comb., 2000
SQS-skeins are an algebraic description of \(3\)-\((v,4,1)\) designs (i.e., Steiner quadruple systems). Each such design determines a ternary operation, say \(q\), that gives a missing element of a block, whenever the arguments are pairwise distinct. If some arguments coincide, then the result is determined so that \(q\) becomes a Mal'tsev operation ...
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On a Property of Nilpotent Groups

Canadian Mathematical Bulletin, 1994
AbstractLet g be an element of a group G and [g, G] = 〈g-1a-1ga | a ∊ G〉. We prove that if G is locally nilpotent then for each g,t ∊ G either g[g, G] = t[t, G] or g[g, G] ∩ t[t, G] = Ø. The converse is true if G is finite.
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Nilpotent Numbers

The American Mathematical Monthly, 2000
Jonathan Pakianathan, Krishnan Shankar
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On Residual Nilpotence

Journal of the London Mathematical Society, 1970
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Nilpotent Orbits in Representation Theory

Progress in Mathematics, 2004
Jens Carsten Jantzen
exaly  

On Nilpotent Matrices Over Distributive Lattices

Fuzzy Sets and Systems, 2005
Yi-Jia Tan
exaly  

Non-Nilpotent Graph of a Group

Communications in Algebra, 2010
Alireza Abdollahi, Mohammad Zarrin
exaly  

Classification of Nilpotent Associative Algebras of Small Dimension

International Journal of Algebra and Computation, 2018
Willem A de Graaf
exaly  

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