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Displaying similar documents to “Zeros of holomorphic vector fields on singular spaces and intersection rings of Schubert varieties”

Weak dimension of group-graded rings.

Angel del Río (1990)

Publicacions Matemàtiques

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We study the weak dimension of a group-graded ring using methods developed in [B1], [Q] and [R]. We prove that if R is a G-graded ring with G locally finite and the order of every subgroup of G is invertible in R, then the graded weak dimension of R is equal to the ungraded one.

Cohomology, symmetry and perfection.

Emili Bifet (1992)

Publicacions Matemàtiques

Similarity:

We explain the philosophy behind the computations in [BDP] and place them in a wider conceptual setting. We also outline, for toric varieties, the resulting equivalent approach to some key results in that theory.