(Hardback)

(Paperback)

(Paperback)

(Paperback)

The description for this book, Calculus on Heisenberg Manifolds. (AM-119), will be forthcoming.

(Paperback)

(Paperback)

This book presents a classification of all (complex) irreducible representations of a reductive group with connected centre, over a finite field. To achieve this, the author uses etale intersection cohomology, and detailed information on representations of Weyl groups.

(Paperback)

Provides an introduction to algebraic cycles on complex algebraic varieties, to the major conjectures relating them to cohomology, and even more precisely to Hodge structures on cohomology. This title delves into arguments originating in Nori's work that have been further developed by others.

(Paperback)

In the earlier monograph Pseudo-reductive Groups, Brian Conrad, Ofer Gabber, and Gopal Prasad explored the general structure of pseudo-reductive groups. In this new book, Classification of Pseudo-reductive Groups, Conrad and Prasad go further to study the classification over an arbitrary field. An isomorphism theorem proved here determines the auto

(Paperback)

(Paperback)

In 1970, Phillip Griffiths envisioned that points at infinity could be added to the classifying space D of polarized Hodge structures. This book realizes this by creating a logarithmic Hodge theory. It uses the logarithmic structures begun by Fontaine-Illusie to revive nilpotent orbits as a logarithmic Hodge structure.

(Paperback)

Written and revised by D. B. A. Epstein.

(Paperback)

(Paperback)

Measured geodesic laminations are a natural generalization of simple closed curves in surfaces, and they play a decisive role in various developments in two-and three-dimensional topology, geometry, and dynamical systems. This book presents a treatment of the combinatorial structure of the space of measured geodesic laminations in a fixed surface.

(Paperback)

Deals with the characterization of hypergeometric-like functions, that is, twists of hypergeometric functions in n-variables. This book compares monodromy groups corresponding to different parameters and proves commensurability modulo inner automorphisms of PU(1,n).

(Paperback)

(Paperback)

Addressing researchers and graduate students in the meeting ground of analysis, geometry, and dynamics, this book presents a study of renormalization of quadratic polynomials and an introduction to techniques in complex dynamics. Its central concern is the structure of an infinitely renormalizable quadratic polynomial f(z) = z2 + c.

(Paperback)

The description for this book, Compositional Methods in Homotopy Groups of Spheres. (AM-49), will be forthcoming.

(Paperback)

Modular forms are tremendously important in various areas of mathematics, from number theory and algebraic geometry to combinatorics and lattices. This title gives an algorithm for computing coefficients of modular forms of level one in polynomial time.

(Paperback)

The continuum hypothesis, introduced by mathematician George Cantor in 1877, states that there is no set of numbers between the integers and real numbers. It was later included as the first of mathematician David Hilbert's twenty-three unsolved math problems. In this book, Kurt Godel sets forth his proof for this problem.

(Paperback)

This is a study of the theory of models with truth values in a compact Hausdorff topological space.

(Paperback)

In the theory of convergence and summability whether for ordinary Fourier series or other expansions emphasis is placed on the phenomenon of localization whenever such occurs, and in the present paper a certain aspect of this phenomenon will be studied for the problem of best approximation as well.

(Paperback)

The description for this book, Contributions to the Theory of Games (AM-24), Volume I, will be forthcoming.

(Paperback)

These two new collections, numbers 28 and 29 respectively in the Annals of Mathematics Studies, continue the high standard set by the earlier Annals Studies 20 and 24 by bringing together important contributions to the theories of games and of nonlinear differential equations.

(Paperback)

A new group of contributions to the development of this theory by leading experts in the field. The contributors include L. D. Berkovitz, L. E. Dubins, H. Everett, W. H. Fleming, D. Gale, D. Gillette, S. Karlin, J. G. Kemeny, R. Restrepo, H. E. Scarf, M. Sion, G. L. Thompson, P. Wolfe, and others.