On the trivializability of rank-one cocycles with an invariant field of projective measures

Author:

Savini Alessio

Funder

Schweizerischer Nationalfonds zur Förderung der Wissenschaftlichen Forschung

Publisher

Springer Science and Business Media LLC

Reference34 articles.

1. Bader, U., Fisher, D., Miller, N., Stover, M.: Arithmeticity, superrigidity and totally geodesic submanifolds. Ann. Math. 193(3), 837–861 (2021)

2. Bader, U., Fisher, D., Miller, N., Stover, M.: Arithmeticity, superrigidity and totally geodesic submanifolds of complex hyperbolic manifolds. Invent. Math. 233(1), 169–222 (2023)

3. Bader, U., Furman, A.: Algebraic representations of ergodic actions and super-rigidity (2013). arXiv:1311.3696

4. Bader, U., Furman, A.: An extension of Margulis’ superrigidity theorem. In: Fisher, D., et al. (eds.) Dynamic, Geometry and Number Theory-The Impact of Margulis on Modern Mathematics, pp. 47–65. The University of Chicago Press, Chicago (2022)

5. Bader, U., Furman, A., Sauer, R.: Integrable measure equivalence and rigidity of hyperbolic lattices. Invent. Math. 194(2), 313–379 (2013)

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