1549380232-Automorphic_Forms_and_Applications__Sarnak_

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· BIBLIOGRAPHY 93

[46] H. OH.- Uniform pointwise bounds for matrix coefficients of unitary repre-
sentations and applications to Kazhdan constants, Duke Math. J. 113 (2002),
133-192.

[47] V. PLATONOV, A. RAPINCHUK.- Algebraic groups and number theory.
Academic Press, 1994.


[48] D. RAMAKRISHNAN.-


a. Pure motives and automorphic forms, in [M], vol. II, 411 - 446.
b. On the coefficients of cusp forms, Math. Res. Letters 4 (1997),
295 - 307.
[49] J. ROGAWSKI.-


a. Automorphic Representations of Unitary Groups in Three Vari-
ables. Annals of Math. Studies 123 , Princeton Univ. Press, 1990.
b. The multiplicity formulas for A-packets, in The Zeta functions
of modular surfaces, Langlands and Ramakrishnan eds., Publications CRM,
Montreal 1992.

[50] P. SARNAK.- Diophantine problems and linear groups, Proceedings of the
international congress of mathematicians, Kyoto (1990), vol. 1, Springer-
Verlag, Tokyo (1991), 459 - 471.


[51] F. SHAHIDI.- On the Ramanujan conjecture and finiteness of poles forcer-
tain L-functions, Ann. of Maths. 127 (1988), 547 - 584.


[52] J. SHALIKA.- The multiplicity one theorem for GL(n), Ann. of Math. 100
(1974), 171 - 193.


[53] Y. SHALOM.- Random ergodic theorems, invariant means and unitary rep-
resentations, in Lie groups and ergodic theory, Tata Institute for Fundamental
Research, Mumbai (1998), 273 - 314.


[54] G. SHIMURA.- Introduction to the arithmetic theory of automorphic func-
tions, Iwanami Shoten and Princeton University Press, 1971.


[55] M. TADIC.- On the classification of irreducible unitary representations of
GL(n) and the conjectures of Bernstein and Zelevinsky (non archimedian
case), Ann. Sc. E .N.S. (4) 1 9 (1986), 335- 382.


[56] J. TATE.- Number theoretic bakground, in [CJ, II, 3- 26.


[57] D. VOGAN.- The unitary dual of GL(n) over an archimedian field. Inv.
Math. 83 (1986), 449 - 505.


[58] D. VOGAN, G. ZUCKERMAN.- Unitary representations with cohomology,
Compositio Math. 53 (1984), 51 - 90.


[59] N. WALLACH.- Real reductive groups I, Academic Press, 1988.


[60] R. ZIMMER.- Ergodic theory and semisimple groups, Birkhauser, 1985.

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