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The number of nilpotent semigroups of degree 3
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.
Distler, Andreas, Mitchell, James D.
core
The Group Ring Of a Class Of Infinite Nilpotent Groups [PDF]
S. A. Jennings
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NILPOTENT CLASSICAL MECHANICS [PDF]
The formalism of nilpotent mechanics is introduced in the Lagrangian and Hamiltonian form. Systems are described using nilpotent, commuting coordinates η. Necessary geometrical notions and elements of generalized differential η-calculus are introduced. The so-called s-geometry, in a special case when it is orthogonally related to a traceless symmetric
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Some Residual Properties of Finite Rank Groups
The generalization of one classical Seksenbaev theorem for polycyclic groups is obtained. Seksenbaev proved that if G is a polycyclic group which is residually finite p-group for infinitely many primes p, it is nilpotent. Recall that a group G is said to
D. N. Azarov
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On rings whose associated Lie rings are nilpotent [PDF]
S. A. Jennings
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Surface measure on, and the local geometry of, sub-Riemannian manifolds. [PDF]
Don S, Magnani V.
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ON UNITARY REPRESENTATIONS OF NILPOTENT LIE GROUPS [PDF]
Jacques Dixmier
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