Corrections to : “A conjecture in the arithmetic theory of differential equations”

Nicholas M. Katz

Displaying similar documents to “Corrections to : “A conjecture in the arithmetic theory of differential equations””

A note on Lie nilpotency in operator algebras

C. Miers (1987)

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Complex nilpotent Lie algebras of dimension 7 which are not derived from others.

Francisco J. Echarte, José R. Gómez, Juan Núñez (1994)

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Generator and relation ranks for finite-dimensional nilpotent Lie algebras.

([unknown])

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A computer-based approach to the classification of nilpotent Lie algebras.

Schneider, Csaba (2005)

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Nilpotent elements and solvable actions.

Mihai Sabac (1996)

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In what follows we shall describe, in terms of some commutation properties, a method which gives nilpotent elements. Using this method we shall describe the irreducibility for Lie algebras which have Levi-Malçev decomposition property.

On a nilpotent Lie superalgebra which generalizes Q.

José María Ancochea Bermúdez, Otto Rutwig Campoamor (2002)

Revista Matemática Complutense

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In Gilg (2000, 2001) the author introduces the notion of filiform Lie superalgebras, generalizing the filiform Lie algebras studied by Vergne in the sixties. In these appers, the superalgebras whose even part is isomorphic to the model filiform Lie algebra L are studied and classified in low dimensions. Here we consider a class of superalgebras whose even part is the filiform, naturally graded Lie algebra Q, which only exists in even dimension as a consequence of the centralizer property....