TREVOR COX, Newcastle University, and JOAO BRANCO

Introduction to Multivariate Analysis

A comprehensive introduction to multivariate data analysis for students without a background in mathematics who are now studying statistics. The text combines the theory and practice of multivariate analysis and includes excercises of varying degrees of difficulty, as well as data projects, to allow the student to gain confidence in a complex subject area. There is a website accompany for the text that contains programmes for matirx manipulation which is essential for students of statistics.

First recent up-to-date book in this important area.
Website component contains programmes for matrix manipulation.
Starts from a practical viewpoint and assumes less mathematical knowledge.

256 pp.; 30 b/w line illus; 0-340-76084-2
Due: 11/15/04 Paperback


VIC BARNETT, University of Sheffield

Sample Survey
Methods and Principles
Third Edition

Sample surveys play a vital role in modern society in allowing us to collect and process data about particular groups. Sample Survey: Principles and Methods aims to provide a comprehensive coverage of survey sampling to meet the needs of students, statisticians and other practitioners. This third edition has evolved to reflect the new demands for wider areas of application and to keep up-to-date with developing methods of carrying out surveys, such as via email and the internet. New chapters introduce modern approaches to sampling methods for rare and sensitive events and for natural phenomena, with particular reference to contemporary biological, environmental and social issues. Wide-ranging topical examples on all topics are given throughout the text. Practical exercises are presented at chapter ends, and numerical answers are provided in all cases. As well as new chapters covering a wider range of fields in which sample surveys can be used, new features in this new edition include chapter summaries and an expanded bibliography and reference section.

0-340-76398-1
2003 paper

Dennis Barden & Charles Thomas (University of Cambridge, UK)

AN INTRODUCTION TO DIFFERENTIAL MANIFOLDS

This invaluable book, based on the many years of teaching experience of both authors, introduces the reader to the basic ideas in differential topology. Among the topics covered are smooth manifolds and maps, the structure of the tangent bundle and its associates, the calculation of real cohomology groups using differential forms (de Rham theory), and applications such as the Poincare?Hopf theorem relating the Euler number of a manifold and the index of a vector field. Each chapter contains exercises of varying difficulty for which solutions are provided. Special features include examples drawn from geometric manifolds in dimension 3 and Brieskorn varieties in dimensions 5 and 7, as well as detailed calculations for the cohomology groups of spheres and tori.

Contents:

Differential Manifolds and Differentiable Maps
The Derivatives of Differentiable Maps
Fibre Bundles
Differential Forms and Integration
The Exterior Derivative
De Rham Cohomology
Degrees, Indices and Related Topics
Lie Groups
A Rapid Course in Differential Analysis

Readership: Upper level undergraduates, beginning graduate students, and lecturers in geometry and topology.

232pp Pub. date: Mar 2003
ISBN 1-86094-354-3
ISBN 1-86094-355-1(pbk)


Editors:
Selman AKBULUT / Turgut ONDER / Ronald J. STERN

Proceedings of Gokova Geometry-Topology Conference 2000

245 pages
ISBN: 975-403-208-4

Table of Contents:

Symplectic maps to projective spaces and symplectic invariants,
Denis Auroux
The topology of symplectic manifolds
Robert E. Gompf
Surface bundles: some interesting examples
Jim Bryan, Ron Donagi, Andras I. Stipsicz
Torus fibrations on symplectic four-manifolds
Ivan Smith
Sections of Lefschetz fibrations and Stein fillings
Andras I. Stipsicz
Floer homology and its continuity for non-compact Lagrangian submanifolds
Yong-Geun Oh
A partial order on the group of contactomorphisms of R^2n+1 via generating functions
Mohan Bhupal
The canonical class of a symplectic 4-manifold
Ronald Fintushel and Ronald Stern
Knotting of algebraic curves in complex surfaces
Sergey Finashin
The Verlinde algebra is twisted equivariant K-theory
Daniel S. Freed
Topological quantum field theory and hyperkahler geometry
Justin Sawon
G-bundles on Abelian surfaces, hyperkahler manifolds, and stringy Hodge numbers
Jim Bryan, Ron Donagi and Naichung Conan Leung
On the tautological ring of \overline M_g,n
Tom Graber and Ravi Vakil

Clifford Swartz

BACK-OF-THE-ENVELOPE PHYSICS

hardcover | 0-8018-7262-6
paperback | 0-8018-7263-4
May 2003, 176 pp., 26 illustrations

"If the physical world is to make sense to students (or even to professional scientists), then it must be understandable on the basis of broadly applicable principles and simple communicable reasoning. Long, dry calculations alone will not do, for they are as devoid of insight as they are impenetrable. Here, however, is a book of wide-ranging and aptly chosen topics -- each brief glimpse conveying its (sometimes surprising!) lesson in one page with a short, physically insightful, quantitative argument. This is a book that will help make the study of physics fun and relevant." -- Mark P. Silverman, author of A Universe of Atoms... An Atom in the Universe and Waves and Grains: Reflections on Light and Learning
"This book is a treasure trove of fascinating calculations covering a wide range of physical principles, distance scales, and numerical orders of magnitude. Everyone with some curiosity about the natural world, from novice students to seasoned veterans, will find a variety of interesting cases in this wonderful collection." -- Gregory N. Derry, author of What Science Is and How It Works

"The book is fun to read. I look forward to mining it for examples with which to spice up my lectures." -- Don S. Lemons, author of Introduction to Stochastic Processes in Physics

Physicists use "back-of-the-envelope" estimates to check whether or not an idea could possibly be right. In many cases, the approximate solution is all that is needed. This compilation of 101 examples of back-of-the-envelope calculations celebrates a quantitative approach to solving physics problems. Drawing on a lifetime of physics research and nearly three decades as the editor of The Physics Teacher, Clifford Swartz provides simple, approximate solutions to physics problems that span a broad range of topics. What note do you get when you blow across the top of a Coke bottle? Could you lose weight on a diet of ice cubes? How can a fakir lie on a bed of nails without getting hurt? Does draining water in the northern hemisphere really swirl in a different direction than its counterpart below the equator?

In each case, only a few lines of arithmetic and a few natural constants solve a problem to within a few percent. Covering such subjects as astronomy, magnetism, optics, sound, heat, mechanics, waves, and electricity, the book provides a rich source of material for teachers and anyone interested in the physics of everyday life.