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

Subject

General Mathematics

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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