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Tensor products of symmetric functions over ℤ2

100%

Dovermann K., Hanson J.

Open Mathematics

2005

tom 3

nr 2

251-259

We calculate the homology and the cycles in tensor products of algebras of symmetric function over ℤ2

Lie algebraic characterization of manifolds

51%

Grabowski J., Poncin N.

Open Mathematics

2004

tom 2

nr 5

811-825

Results on characterization of manifolds in terms of certain Lie algebras growing on them, especially Lie algebras of differential operators, are reviewed and extended. In particular, we prove that a smooth (real-analytic, Stein) manifold is characterized by the corresponding Lie algebra of linear differential operators, i.e. isomorphisms of such Lie algebras are induced by the appropriate class of diffeomorphisms of the underlying manifolds.

Ograniczanie wyników

2 Open Mathematics

1 Dovermann K.

1 Grabowski J.

1 Hanson J.

1 Poncin N.

1 2005

1 2004

Wyniki wyszukiwania

Tensor products of symmetric functions over ℤ2

Lie algebraic characterization of manifolds