Abstract
This paper is concerned with explaining and further developing the rather technical definition of a hom-Lie algebra given in a previous paper which was an adaption of the ordinary definition to the language of number theory and arithmetic geometry. To do this we here introduce the notion of Witt-hom-Lie algebras and give interesting arithmetic applications, both in the Lie algebra case and in the hom-Lie algebra case. The paper ends with a discussion of a few possible applications of the developed hom-Lie language.
Citation
Daniel Larsson. "Arithmetic Witt-hom-Lie algebras." J. Gen. Lie Theory Appl. 3 (4) 297 - 310, December 2009. https://doi.org/10.4303/jglta/S090403
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