The level of cyclic division algebras.
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J.-P. Tignol, M. Denert, Jan Van Geel (1990)
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The article deals with spaces the geometry of which is defined by cyclic and anticyclic algebras. Arbitrary multiplicative function is taken as a fundamental form. Motions are given as linear transformation preserving given multiplicative function.
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We begin to study the structure of Leibniz algebras having maximal cyclic subalgebras.
B.L. McAllister, L.F. McAuley (1967)
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Philip B. Downum (1977)
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Aleš Drápal (1985)
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