On self-maps of complex flag manifolds
Author:
Funder
Ministarstvo Prosvete, Nauke i Tehnološkog Razvoja
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Geometry and Topology,Modeling and Simulation
Link
https://link.springer.com/content/pdf/10.1007/s11784-022-01013-z.pdf
Reference15 articles.
1. Borel, A.: Sur la cohomologie des espaces fibres principaux et des espaces homogenes de groupes de Lie compacts. Ann. Math. 57, 115–207 (1953)
2. Broughton, S.A., Hoffman, M., Homer, W.: The height of two-dimensional cohomology classes of complex flag manifolds. Can. Math. Bull. 26(4), 498–502 (1983)
3. Chakraborty, P., Sankaran, P.: Maps between certain complex Grassmann manifolds. Topol. Appl. 170, 119–123 (2014)
4. Chakraborty, P., Masuti, S.K.: Rational homotopy of maps between between certain complex Grassmann manifolds. Math. Slov. 68(1), 181–196 (2018)
5. Glover, H.H., Homer, W.D.: Endomorphisms of the cohomology ring of finite Grassmann Manifolds. In: Barratt, M.G., Mahowald, M.E. (eds.) Lecture Notes in Math., vol. 657, pp. 170–193. Springer-Verlag (1978)
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