A Generalization of Milnor's Inequality Concerning Affine Foliations and Affine Manifolds
Dennis Sullivan (1976)
Commentarii mathematici Helvetici
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Displaying similar documents to “Some theorems on generation of ideals in affine algebras.”
A Generalization of Milnor's Inequality Concerning Affine Foliations and Affine Manifolds
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R.V. Gurjar, A.R. Shastri (1984)
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Affine varieties dominated by C2.
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On the EULER characteristic of Compact Locally Affine Spaces.
Louis Auslander (1961)
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Hanspeter Kraft, Vladimir L. Popov (1985)
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Sur la géométrie des variétés sphériques.
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Ideals generated by minors of a symmetric matrix.
Tadeusz Józefiak (1978)
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Homotopy and sections of algebraic vector bundles over real affine algebras.
Raja Sridharan (1996)
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Affine Birman-Wenzl-Murakami algebras and tangles in the solid torus
Frederick M. Goodman, Holly Hauschild (2006)
Fundamenta Mathematicae
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The affine Birman-Wenzl-Murakami algebras can be defined algebraically, via generators and relations, or geometrically as algebras of tangles in the solid torus, modulo Kauffman skein relations. We prove that the two versions are isomorphic, and we show that these algebras are free over any ground ring, with a basis similar to a well known basis of the affine Hecke algebra.
On Factorization into Prime Ideals
Robert Gilmer (1972)
Commentarii mathematici Helvetici
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