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Instantons and Four-Manifolds
  • Language: en
  • Pages: 212

Instantons and Four-Manifolds

From the reviews of the first edition: "This book exposes the beautiful confluence of deep techniques and ideas from mathematical physics and the topological study of the differentiable structure of compact four-dimensional manifolds, compact spaces locally modeled on the world in which we live and operate... The book is filled with insightful remarks, proofs, and contributions that have never before appeared in print. For anyone attempting to understand the work of Donaldson and the applications of gauge theories to four-dimensional topology, the book is a must." #Science#1 "I would strongly advise the graduate student or working mathematician who wishes to learn the analytic aspects of this subject to begin with Freed and Uhlenbeck's book." #Bulletin of the American Mathematical Society#2

Geometry and Quantum Field Theory
  • Language: en
  • Pages: 474

Geometry and Quantum Field Theory

The first title in a new series, this book explores topics from classical and quantum mechanics and field theory. The material is presented at a level between that of a textbook and research papers making it ideal for graduate students. The book provides an entree into a field that promises to remain exciting and important for years to come.

Uhlenbeck Compactness
  • Language: en
  • Pages: 228

Uhlenbeck Compactness

This book gives a detailed account of the analytic foundations of gauge theory, namely, Uhlenbeck's compactness theorems for general connections and for Yang-Mills connections. It guides graduate students into the analysis of Yang-Mills theory as well as serves as a reference for researchers in the field. Largely self contained, the book contains a number of appendices (e.g., on Sobolev spaces of maps between manifolds) and an introductory part covering the $L^p$-regularity theory for the inhomogenous Neumann problem.

Fields Medallists' Lectures
  • Language: en
  • Pages: 644

Fields Medallists' Lectures

Although the Fields Medal does not have the same public recognition as the Nobel Prizes, they share a similar intellectual standing. It is restricted to one field - that of mathematics - and an age limit of 40 has become an accepted tradition. Mathematics has in the main been interpreted as pure mathematics, and this is not so unreasonable since major contributions in some applied areas can be (and have been) recognized with Nobel Prizes. The restriction to 40 years is of marginal significance, since most mathematicians have made their mark long before this age.A list of Fields Medallists and their contributions provides a bird's eye view of mathematics over the past 60 years. It highlights ...

The History of Mathematics
  • Language: en
  • Pages: 630

The History of Mathematics

This new edition brings the fascinating and intriguing history of mathematics to life The Second Edition of this internationally acclaimed text has been thoroughly revised, updated, and reorganized to give readers a fresh perspective on the evolution of mathematics. Written by one of the world's leading experts on the history of mathematics, the book details the key historical developments in the field, providing an understanding and appreciation of how mathematics influences today's science, art, music, literature, and society. In the first edition, each chapter was devoted to a single culture. This Second Edition is organized by subject matter: a general survey of mathematics in many cultu...

Seminar on Differential Geometry. (AM-102), Volume 102
  • Language: en
  • Pages: 720

Seminar on Differential Geometry. (AM-102), Volume 102

This collection of papers constitutes a wide-ranging survey of recent developments in differential geometry and its interactions with other fields, especially partial differential equations and mathematical physics. This area of mathematics was the subject of a special program at the Institute for Advanced Study in Princeton during the academic year 1979-1980; the papers in this volume were contributed by the speakers in the sequence of seminars organized by Shing-Tung Yau for this program. Both survey articles and articles presenting new results are included. The articles on differential geometry and partial differential equations include a general survey article by the editor on the relati...

Meeting the Challenge
  • Language: en
  • Pages: 297

Meeting the Challenge

In her latest book, Magdolna Hargittai tells the stories of over 120 women in science who overcame social prejudice and other barriers to excel in their careers. Hargittai presents entertaining and engaging accounts of the lives and careers of women scientists in disciplines such as physics, astronomy, mathematics, and medicine. These women include historical figures, such as Lady Margaret Cavendish, a natural philosopher who lived in the 1600s, as well as modern-day scientists, such as COVID-19 vaccine pioneer Katalin Karikó.

The Yang-Mills Heat Equation with Finite Action in Three Dimensions
  • Language: en
  • Pages: 124

The Yang-Mills Heat Equation with Finite Action in Three Dimensions

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Fabulous Female Firsts
  • Language: en
  • Pages: 196

Fabulous Female Firsts

Profiles of pioneering women past and present who’ve shattered glass ceilings from the author of Women of Means and Women Who Launch. Sexism has kept generations of women on the sidelines of history—but in every era, there are women who refuse to sit back in the shadows. Fabulous Female Firsts is a celebration of those women—the role models who proved that with enough daring and tenacity, the impossible can become possible. From the first woman to receive the Congressional Medal of Honor to the first female candidate for US President (it wasn’t Hillary Clinton!) to the first woman to win an Academy Award for Best Director, this collection of biographical profiles celebrates the trail...

The Geometry of Heisenberg Groups
  • Language: en
  • Pages: 321

The Geometry of Heisenberg Groups

"The three-dimensional Heisenberg group, being a quite simple non-commutative Lie group, appears prominently in various applications of mathematics. The goal of this book is to present basic geometric and algebraic properties of the Heisenberg group and its relation to other important mathematical structures (the skew field of quaternions, symplectic structures, and representations) and to describe some of its applications. In particular, the authors address such subjects as signal analysis and processing, geometric optics, and quantization. In each case, the authors present necessary details of the applied topic being considered." "This book manages to encompass a large variety of topics being easily accessible in its fundamentals. It can be useful to students and researchers working in mathematics and in applied mathematics."--BOOK JACKET.