Bounded cohomology of transformation groups
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
https://link.springer.com/content/pdf/10.1007/s00208-021-02266-8.pdf
Reference28 articles.
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3. Brandenbursky, M., Kȩdra, J.: On the autonomous metric on the group of area-preserving diffeomorphisms of the 2-disc. Algebr. Geom. Topol. 13(2), 795–816 (2013)
4. Brandenbursky, M., Kȩdra, J., Shelukhin, E.: On the autonomous norm on the group of Hamiltonian diffeomorphisms of the torus. Commun. Contemp. Math. 27(2), 1750042 (2018)
5. Brandenbursky, M., Marcinkowski, M.: Entropy and quasimorphisms. J. Mod. Dyn. 15, 143–163 (2019)
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1. Gambaudo–Ghys construction on bounded cohomology;Journal of the Mathematical Society of Japan;2024-07-31
2. A short proof that the Lp–diameter of Diff0(S,area) is infinite;Algebraic & Geometric Topology;2023-05-09
3. Norm-controlled cohomology of transformation groups;International Journal of Mathematics;2023-03-27
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