Symmetries in algebra and number theory by Kersten I., Meyer R. (eds.)

By Kersten I., Meyer R. (eds.)

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39] R. TAYLOR & A. W ILES – “Ring-theoretic properties of certain Hecke algebras”, Ann. of Math. (2) 141 (1995), no. 3, p. 553–572. [40] A. V ENKATESH – “Sparse equidistribution problems, period bounds, and subconvexity”, to appear. -L. WALDSPURGER – “Sur les coefficients de Fourier des formes modulaires de poids demi-entier”, J. Math. Pures Appl. (9) 60 (1981), no. 4, p. 375–484. [42] E. T. W HITTAKER & G. N. WATSON – A course of modern analysis, Cambridge University Press, Cambridge, 4th edition.

Mat. 28 (1964), 273–276. [14] Rostislav I. Grigorchuk, On burnside’s problem on periodic groups, Funkcional. Anal. i Prilo en. 14 (1980), no. 1, 53–54. English translation: Functional Anal. Appl. 14 (1980), 41–43. [15] , On the milnor problem of group growth, Dokl. Akad. Nauk SSSR 271 (1983), no. 1, 30–33. [16] Mikhael L. Gromov, Groups of polynomial growth and expanding maps, Inst. Hautes Études Sci. Publ. Math. (1981), no. 53, 53–73. [17] Narain D. Gupta and Said N. Sidki, On the burnside problem for periodic groups, Math.

Dζ principal (polynomial) part at ∞ and increases the order of the zero at infinity to n + 2. Summary. 53) 0 → 0 → 1 d n!

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