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Topology of 4-Manifolds (PMS-39), Volume 39
One of the great achievements of contemporary mathematics is the new understanding of four dimensions. Michael Freedman and Frank Quinn have been the principals in the geometric and topological development of this subject, proving the Poincar and Annulus conjectures respectively. Recognition for this work includes the award of the Fields Medal of the International Congress of Mathematicians to Freedman in 1986. In Topology of 4-Manifolds these authors have collaborated to give a complete and accessible account of the current state of knowledge in this field. The basic material has been considerably simplified from the original publications, and should be accessible to most graduate students....
Selected Applications of Geometry to Low-Dimensional Topology
Based on lectures presented at Pennsylvania State University in February 1987, this work begins with the notions of manifold and smooth structures and the Gauss-Bonnet theorem, and proceeds to the topology and geometry of foliated 3-manifolds. It also explains why four-dimensional space has special attributes.
The Disc Embedding Theorem
The Disc Embedding Theorem contains the first thorough and approachable exposition of Freedman's proof of the disc embedding theorem.
Wrong
Explains why experts often give wrong information, the reasons that bad advice gets the most attention, and how it has adversely affected society, and offers suggestions to eliminate this destructive cycle.
The Interface of Knots and Physics
This text is the result of an AMS Short Course on Knots and Physics that was held in San Francisco in January 1994. The authors use ideas and methods of mathematical physics to extract topological information about knots and manifolds. The book features a basic introduction to knot polynomials in relation to statistical link invariants as well as concise introductions to topological quantum field theories and to the role of knot theory in quantum gravity.
How Can You Represent Those People?
How Can You Represent Those People? is the first-ever collection of essays offering a response to the 'Cocktail Party Question' asked of every criminal lawyer. A must-read for anyone interested in race, poverty, crime, punishment, and what makes lawyers tick.
The Freedman in the Roman World
Freedmen occupied a complex and often problematic place in Roman society between slaves on the one hand and freeborn citizens on the other. Playing an extremely important role in the economic life of the Roman world, they were also a key instrument for replenishing and even increasing the size of the citizen body. This book presents an original synthesis, for the first time covering both Republic and Empire in a single volume. While providing up-to-date discussions of most significant aspects of the phenomenon, the book also offers a new understanding of the practice of manumission, its role in the organisation of slave labour and the Roman economy, as well as the deep-seated ideological concerns to which it gave rise. It locates the freedman in a broader social and economic context, explaining the remarkable popularity of manumission in the Roman world.
Redefining Rape
The uproar over "legitimate rape" during the 2012 U.S. elections confirms that rape remains a word in flux, subject to political power and social privilege. Redefining Rape describes the forces that have shaped the meaning of sexual violence in the U.S., through the experiences of accusers, assailants, and advocates for change.
Lectures on the h-Cobordism Theorem
Important lectures on differential topology by acclaimed mathematician John Milnor These are notes from lectures that John Milnor delivered as a seminar on differential topology in 1963 at Princeton University. These lectures give a new proof of the h-cobordism theorem that is different from the original proof presented by Stephen Smale. Milnor's goal was to provide a fully rigorous proof in terms of Morse functions. This book remains an important resource in the application of Morse theory.
Conformal Geometry of Discrete Groups and Manifolds
No detailed description available for "Conformal Geometry of Discrete Groups and Manifolds".
