Aperiodic rings, necklace rings, and Witt vectors

DOI10.1016/0001-8708(90)90002-5zbMath0722.05010OpenAlexW2050136610MaRDI QIDQ2641305

K. Varadarajan, Karl H. Wehrhahn

Publication date: 1990

Published in: Advances in Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0001-8708(90)90002-5

zbMATH Keywords

cyclotomic identitynecklace ring

Mathematics Subject Classification ID

Related Items (16)

RADICALS DETERMINED BY SUBSETS OF RINGS ⋮ Convolution Rings ⋮ Stability structures of conjunctive Boolean networks ⋮ Erratum: Verschiebung and Frobenius operators ⋮ Decomposable functors and the exponential principle ⋮ A natural proof of the cyclotomic identity ⋮ Formal group-theoretic generalizations of the necklace algebra, including a \(q\)-deformation ⋮ Verschiebung and Frobenius operators ⋮ \(q\)-analog of the Möbius function and the cyclotomic identity associated to a profinite group. ⋮ \(q\)-deformed necklace rings and \(q\)-Möbius function ⋮ Algebraic properties of necklace rings ⋮ Witt vectors. Part 1 ⋮ Aperiodic rings, necklace rings and Witt vectors. II ⋮ A generalized cyclotomic identity ⋮ Generalized Burnside--Grothendieck ring functor and aperiodic ring functor associated with profinite groups ⋮ Chain Conditions on Convolution Rings

Cites Work

• Witt vectors and the algebra of necklaces
• Une théorie combinatoire des séries formelles
• Unnamed Item
• Unnamed Item

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