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Displaying 21 – 40 of 61

Reflexive modules on quotient surface singularities.

Hélène Esnault (1985)

Journal für die reine und angewandte Mathematik

Regular Elements of Finite Reflection Groups.

T.A. Springer (1974)

Inventiones mathematicae

Regular orbits of solvable linear $p^{'}$ -groups.

Vdovin, E.P. (2007)

Sibirskie Ehlektronnye Matematicheskie Izvestiya [electronic only]

Relating quantum and braided Lie algebras

X. Gomez, S. Majid (2003)

Banach Center Publications

We outline our recent results on bicovariant differential calculi on co-quasitriangular Hopf algebras, in particular that if $_{Γ}$ is a quantum tangent space (quantum Lie algebra) for a CQT Hopf algebra A, then the space $k \oplus_{Γ}$ is a braided Lie algebra in the category of A-comodules. An important consequence of this is that the universal enveloping algebra $U (_{Γ})$ is a bialgebra in the category of A-comodules.

Relationen zwischen symplektischen Transvektionen.

Ulrich Spengler (1975)

Journal für die reine und angewandte Mathematik

Relative property (T) and linear groups

Talia Fernós (2006)

Annales de l’institut Fourier

Relative property (T) has recently been used to show the existence of a variety of new rigidity phenomena, for example in von Neumann algebras and the study of orbit-equivalence relations. However, until recently there were few examples of group pairs with relative property (T) available through the literature. This motivated the following result: A finitely generated group $Γ$ admits a special linear representation with non-amenable $R$ -Zariski closure if and only if it acts on an Abelian group $A$ (of...

Relèvement de Brauer et représentations paraboliques de $G L_{n} (𝔽_{q})$

T. A. Springer (1973/1974)

Séminaire Bourbaki

Remarks on iteration of formal automorphisms.

Gerd Müller (1988)

Aequationes mathematicae

Remarks on the intrinsic inverse problem

Daniel Bertrand (2002)

Banach Center Publications

The intrinsic differential Galois group is a twisted form of the standard differential Galois group, defined over the base differential field. We exhibit several constraints for the inverse problem of differential Galois theory to have a solution in this intrinsic setting, and show by explicit computations that they are sufficient in a (very) special situation.