Die maximalen arithmetisch definierten Untergruppen zerfallender einfacher Gruppen.
Die unimodularen Substitutionen in einem algebraischen Zahlenkörper
Differenzmengen und zweifach transitive Permutationsgruppen von Primzahlgrad.
Dimension in rings with solvable algebraic group action.
Dimension theory and nonstable -theory for net groups
Dimensions of some affine Deligne–Lusztig varieties
Discrete series and the unipotent subgroup
Discrete series representations of unipotent -adic groups.
Distal affine transformation groups.
Distributions homogènes sur des espaces de matrices
Dual Blobs and Plancherel Formulas
Let be a -adic field. Let be the group of -rational points of a connected reductive group defined over , and let be its Lie algebra. Under certain hypotheses on and , wequantifythe tempered dual of via the Plancherel formula on , using some character expansions. This involves matching spectral decomposition factors of the Plancherel formulas on and . As a consequence, we prove that any tempered representation contains a good minimal -type; we extend this result to irreducible...
Dual pair G... x PGL2 G... is the automorphism group of the Jordan algebra.
Dual pairs and Kostant-Sekiguchi correspondence. II. Classification of nilpotent elements
We classify the homogeneous nilpotent orbits in certain Lie color algebras and specialize the results to the setting of a real reductive dual pair. For any member of a dual pair, we prove the bijectivity of the two Kostant-Sekiguchi maps by straightforward argument. For a dual pair we determine the correspondence of the real orbits, the correspondence of the complex orbits and explain how these two relations behave under the Kostant-Sekiguchi maps. In particular we prove that for a dual pair in...
Ein neuer Zusammenhang zwischen einfachen Gruppen und einfachen Singularitäten.
Eine Bemerkung zu einer Arbeit von T. Jorgensen.
Eine Bemerkung zur Reduktionstheorie in orthogonalen Gruppen.
Eine Charakterisierung einiger einfacher sporadischer Gruppen
Eine endliche Präsentation der Gruppe G2 (Z).
Eisenstein cohomology of arithmetic groups. The case GL2.
Eisensteinkohomolgie für Gruppen vom Typ GU (2, 1).