Equivariant hom-Lie algebras and twisted derivations on (arithmetic) schemes

DOI10.1016/j.jnt.2016.12.010zbMath1418.17067OpenAlexW2586615546MaRDI QIDQ518084

Daniel Larsson

Publication date: 28 March 2017

Published in: Journal of Number Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jnt.2016.12.010

zbMATH Keywords

difference equationshom-Lie algebrasarithmetic covers of schemest-motivestwisted derivations

Mathematics Subject Classification ID

Lie algebras and Lie superalgebras (17B99) Group schemes (14L15) Difference algebra (12H10)

Related Items (3)

On the classification of 3-dimensional complex hom-Lie algebras ⋮ The twisted derivation problem for group rings ⋮ On some properties preserved by the non-abelian tensor product of Hom-Lie algebras

Cites Work

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• Galois theory of difference equations
• Arithmetic theory of \(q\)-difference equations. The \(q\)-analogue of Grothendieck-Katz's conjecture on \(p\)-curvatures
• Deformations of Lie algebras using \(\sigma\)-derivations
• Determination of algebraic relations among special zeta values in positive characteristic
• Tannakian duality for Anderson-Drinfeld motives and algebraic independence of Carlitz logarithms
• Quasi-hom-Lie algebras, central extensions and 2-cocycle-like identities
• p-adic confluence of q-difference equations
• Différentielles non commutatives et théorie de Galois différentielle ou aux différences
• Galois theory of fuchsian q-difference equations
• Quasi-Deformations of 𝔰𝔩₂(𝔽) Using Twisted Derivations

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