Description
Book SynopsisTable of Contents*Frontmatter, pg. i*Contents, pg. v* 1. Introduction, pg. 1* 2. Algebraic Preliminaries, pg. 10* 3. The Geometry of chi : Preliminaries, pg. 20* 4. A Metric Definition of the Maximal Boundary, pg. 31* 5. Polar Parts, pg. 35* 6. A Basic Inequality, pg. 44* 7. Geometry of Neighboring Flats, pg. 52* 8. Density Properties of Discrete Subgroups, pg. 62* 8. Density Properties of Discrete Subgroups, pg. 66* 10. Pseudo Isometries of Simply Connected Spaces with Negative Curvature, pg. 71* 11. Polar Regular Elements in Co-Compact GAMMA, pg. 76* 12. Pseudo-Isometric Invariance of Semi-Simple and Unipotent Elements, pg. 80* 13. The Basic Approximation, pg. 96* 14. The Map , pg. 103* 15. The Boundary Map 0, pg. 107* 16. Tits Geometries, pg. 120* 17. Rigidity for R-rank > 1, pg. 125* 18. The Restriction to Simple Groups, pg. 128* 19. Spaces of R-rank 1, pg. 134* 20. The Boundary Semi-Metric, pg. 142* 21. Quasi-Conformal Mappings Over K and Absolute Continuity on Almost All R-Circles, pg. 156* 22. The Effect of Ergodicity, pg. 169* 23. R-Rank 1 Rigidity Proof Concluded, pg. 180* 24. Concluding Remarks, pg. 187*Bibliography, pg. 193*Backmatter, pg. 197
