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CAMBRIDGE STUDIES IN
ADVANCED MATHEMATICS 76
EDITORIAL BOARD
B. BOLLOBAS,´ W. FULTON, A. KATOK, F. KIRWAN,
P. SARNAK
HODGE THEORY PLEX
ALGEBRAIC GEOMETRY I
Recent books in this series.
For plete list see http://publishing./stm/mathematics/cran
10 M. Aschbacher Finite group theory
11 . Alperin Local representation theory
12 P. Koosis The logarithmic integral I
13 A. Pietsch Eigenvalues and s-numbers
14 . Patterson An introduction to the theory of the Riemann zeta-function
15 . Baues Algebraic homotopy
16 . Varadarajan Introduction to harmonic analysis on semisimple Lie groups
17 W. Dicks & M. Dunwoody Groups acting on graphs
18 . Corwin & . Greenleaf Representations of nilpotent Lie groups and their applications
19 R. Fritsch & R. inini Cellular structures in topology
20 H. Klingen Introductory lectures on Siegel modular forms
21 P. Koosis The logarithmic integral II
22 . Collins Representations and characters of finite groups
24 H. Kunita Stochastic flows and stochastic differential equations
25 P. Wojtaszczyk Banach spaces for analysts
26 . Gilbert & . Murray Clifford algebras and Dirac operators in harmonic analysis
27 A. Frohlich & . Taylor Algebraic number theory
28 K. Goebel & . Kirk Topics in metric fixed point theory
29 . Humphreys Reflection groups and Coxeter groups
30 . Benson Representations and cohomology I
31 . Benson Representations and cohomology II
32 C. Allday & V. Puppe Cohomological methods in transformation groups
33 C. Soul´eetalLectures on Arakelov geometry
34 A. Ambrosetti & G. Prodi A primer of nonlinear analysis
35 J. Palis & F. Takens Hyperbolicity, stability and chaos at homoclinic bifurcations
37 Y. Meyer Wavelets and operators I
38 C. Weibel An introduction to homological algebra
39 W. Bruns & J. Herzog Cohen-Macaulay rings
40 V. Snaith Explicit Brauer induction
41 G. Laumon Cohomology of Drinfield modular varieties I
42 E.