References
L. Clozel,Progrès récents vers la classification du dual unitaire des groupes réductifs réels. Asterisque152–153 (1987), 229–252.
C. W. Curtis and I. Reiner,Representation Theory of Finite Groups and Associative Algebras, Interscience, New York, 1962.
I. Ya. Goldsheid and G. A. Margulis,Liapunov indices of a product of random matrices, Russian Math. Surveys44 (1989), 13–60.
Y. Guivarch and A. Raugi,Propriétés de contraction d’un semi-groupe de matrices inversibles. Coefficients de Lyapunov d’un produit de matrices aléatoires indépendentes, Israel J. Math.65 (1989), 165–196.
A. Klein and A. Speis,Regularity of the invariant measure and of the density of states in the one dimensional Anderson model, J. Funct. Anal.88 (1990), 211–227.
A. Lubotzky, R. Phillips and P. Sarnak,Hecke operators and distributing points on S 2, Comm. Pure Appl. Math.34 (1986), 149–186.
G. A. Margulis,Discrete Subgroups of Semisimple Lie Groups, Springer-Verlag, Berlin, 1991.
M. S. Raghunathan,Discrete Subgroups of Lie Groups, Springer-Verlag, Berlin, 1973.
C. Shubin, R. Vakilian and T. Wolff,Some harmonic analysis questions suggested by Anderson-Bernoulli models, Geom. Funct. Anal.8 (1998), 932–964.
W. P. Thurston,Three Dimensional Topology and Geometry, Vol. 1 (S. Levy, ed.), Princeton University Press, 1997.
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Thanks are due to the NSF for their support under grant DMS-0105158.
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Wolff, T.H. A general spectral gap property for measures. J. Anal. Math. 88, 7–25 (2002). https://doi.org/10.1007/BF02786571
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DOI: https://doi.org/10.1007/BF02786571