A geometric classification of Lie groups.

Nicholas T. Varopoulos

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Displaying similar documents to “A geometric classification of Lie groups.”

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In this paper we investigate the absolute convergence in the sup-norm of two-sided Harish-Chandra's Fourier series of functions belonging to Zygmund-Hölder spaces defined on non-compact connected Lie groups. [Part I of the article in MR1240211].

On 3-symmetric Riemannian spaces of solvable type

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Normal Lie subsupergroups and non-abelian supercircles.

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Displaying similar documents to “A geometric classification of Lie groups.”

Besov spaces and function series on Lie groups (II).

On 3-symmetric Riemannian spaces of solvable type

The length spectrum of riemannian two-step nilmanifolds

New links and reductions between the Brockett nonholonomic integrator and related systems.

The enveloping group of a lie algebra

Normal Lie subsupergroups and non-abelian supercircles.

Geometry of 2 -step nilpotent groups with a left invariant metric

Geometry of $2$ -step nilpotent groups with a left invariant metric