Integrable measure equivalence and rigidity of hyperbolic lattices

Author:

Bader Uri,Furman Alex,Sauer Roman

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference63 articles.

1. Bader, U., Furman, A., Sauer, R.: Efficient subdivision in hyperbolic groups and applications. Groups Geom. Dyn. (2013, to appear). arXiv:1003.1562

2. Bridson, M.R., Tweedale, M., Wilton, H.: Limit groups, positive-genus towers and measure-equivalence. Ergod. Theory Dyn. Syst. 27(3), 703–712 (2007)

3. Bucher, M., Burger, M., Iozzi, A.: A dual interpretation of the Gromov–Thurston proof of Mostow rigidity and volume rigidity for representations of hyperbolic lattices (2012). arXiv:1205.1018

4. Burger, M., Iozzi, A.: Boundary maps in bounded cohomology. Appendix to: “Continuous bounded cohomology and applications to rigidity theory” [Geom. Funct. Anal. 12(2), 219–280 (2002)] by Burger, and N. Monod. Geom. Funct. Anal. 12(2), 281–292 (2002)

5. Burger, M., Iozzi, A.: A useful formula in bounded cohomology. In Seminaires et Congres, nr. 18, to appear. Available at http://www.math.ethz.ch/~iozzi/grenoble.ps

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