Obtaining free group algebras in division rings generated by group graded rings
DOI10.1142/S0219498818501943zbMath1409.16014OpenAlexW2763284769WikidataQ111288211 ScholiaQ111288211MaRDI QIDQ4561485
Publication date: 6 December 2018
Published in: Journal of Algebra and Its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0219498818501943
Associative rings determined by universal properties (free algebras, coproducts, adjunction of inverses, etc.) (16S10) Valuations, completions, formal power series and related constructions (associative rings and algebras) (16W60) Infinite-dimensional and general division rings (16K40) Graded rings and modules (associative rings and algebras) (16W50)
Related Items (2)
Cites Work
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- On group rings of nilpotent groups
- On matrix rings and linear groups over fields of fractions of group rings and enveloping algebras. II
- Computing the inversion height of some embeddings of the free algebra and the free group algebra.
- Methods of graded rings.
- Ring coproducts embedded in power-series rings
- The inversion height of the free field is infinite.
- Free symmetric group algebras in division rings generated by poly-orderable groups.
- Free groups in normal subgroups of the multiplicative group of a division ring.
- Free differential calculus. I: Derivation in the free group ring
- A Survey on Free Objects in Division Rings and in Division Rings with an Involution
- Free group algebras in Malcev–Neumann skew fields of fractions
- On subalgebras of the first Weyl skewfield
- Corps minimaux contenant l’algebre du groupe libre a deux generateurs
- FREE SYMMETRIC AND UNITARY PAIRS IN DIVISION RINGS WITH INVOLUTION
- On free group algebras in division rings with uncountable center
- Universal localizations embedded in power-series rings
- Free Subalgebras of Enveloping Fields
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