Rational Universal Fibrations and Flag Manifolds.
Räume normierter Bilinearformen und Cliffordstrukturen.
Remarks on Hodge numbers and invariant complex structures of compact nilmanifolds
If N is a simply connected real nilpotent Lie group with a Γ-rational complex structure, where Γ is a lattice in N, then [...] for each s, t.We study relations between invariant complex structures and Hodge numbers of compact nilmanifolds from a viewpoint of Lie algberas.
Rigidity Properties of Compact Lie Groups Modulo Maximal Tori.
Some partial formulae for Stiefel-Whitney classes of Grassmannians
Some results on the real K-theory of certain homogeneus spaces.
Let Fr(n) be the incomplete complex flag manifold of length r in Cn. We make a start on the complete determination of the torsion part of the group KO-i(Fr(n)) giving results here when r = 2, 3.
The ℤ₂-cohomology cup-length of real flag manifolds
Using fiberings, we determine the cup-length and the Lyusternik-Shnirel’man category for some infinite families of real flag manifolds , q ≥ 3. We also give, or describe ways to obtain, interesting estimates for the cup-length of any , q ≥ 3. To present another approach (combining well with the “method of fiberings”), we generalize to the real flag manifolds Stong’s approach used for calculations in the ℤ₂-cohomology algebra of the Grassmann manifolds.
The group of biholomorphic automorphisms of symmetric Siegel domains and its topology
The height function on the 2-dimensional cohomology of a flag manifold.
The n-Homology of Harish-Chandra Modules: Generalizing a Theorem of Kostant.
The order of the Hopf bundle on projective Stiefel manifolds
Torsion in cohomology of compact Lie groups and Chow rings of reductive algebraic groups.
Transitive actions on Hopf homogeneous spaces.
Über den Symmetriegrad der rational azyklischen kompakten homogenen Räume.
Une nouvelle réalisation des espaces hermitiens symétriques
Unitary Representations of a Semi-Direct Product of Lie Groups on ...-Cohomology Spaces.
Vanishing theorems on cohomology associated to hermitian symmetric spaces
We consider the cohomoly groups of compact locally Hermitian symmetric spaces with coefficients in the sheaf of germs of holomorphic sections of those vector bundles over the spaces which are defined by canonical automorphic factors. We give a quick survey of the research on these cohomology groups, and then discuss vanishing theorems of the cohomology groups.
Многообразия Понтрягина
О когомологиях компактных комплексных однородных пространств. II
О когомологиях компактных комплексных однородных пространств