‘Theory’ – a magical glow has emanated from this word since the sixties. Theory was more than just a succession of ideas: it was an article of faith, a claim to truth, a lifestyle. It spread among its adherents in cheap paperbacks and triggered heated debates in seminar rooms and cafés. The Frankfurt School, Structuralism, Post-Structuralism, Adorno, Derrida, Foucault: these and others were the exotic schools and thinkers whose ideas were being devoured by young minds. But where did the fascination for dangerous thoughts come from? In his magnificently written book, Philipp Felsch follows the hopes and dreams of a generation that entered the jungle of difficult texts. His setting is West Germany in the decades from the 1960s to the 1990s: in a world frozen in the Cold War, movement only came from big ideas. It was the time of apocalyptic master thinkers, upsetting reading experiences and glamorous incomprehensibility. As the German publisher Suhrkamp published Adorno’s Minima Moralia and other High Theory works of the Frankfurt School, a small publisher in West Berlin, Merve Verlag, provided readers with a steady stream of the subversive new theory coming out of France. By following the adventures of the publishers who provided the books and the reading communities that consumed and debated them, Philipp Felsch tells the remarkable story of an intellectual revolt when the German Left fell in love with Theory.

A follow-up to her successful debut Charleston and set in the world’s most glamorous landscapes, this moving new love story from Margaret Bradham Thornton draws on a metaphor of entanglement theory to ask: when two people collide, are they forever attached no matter where they are? Helen Gibbs, a British journalist on assignment on the west coast of Mexico, meets Christopher Delavaux, an intriguing half-French, half-American lawyer-turned-financier who has come alone to surf. Living lives that never stop moving, from their first encounter in Bermeja to marriage in London and travels to such places as Saint-Tropez, Tangier, and Santa Clara, Helen and Christopher must decide how much they exist for themselves and how much they exist for each other. In an effort to build his firm, Christopher leads a life full of speed and ambition with little time for Helen and even less when he suspects his business partner of illegal activity. Helen, a reluctant voyeur to Christopher’s world of power and position, searches far and wide for reporting work that will “take a bite out of her soul”—refugees in Calais, a mountain climber in Chamonix, an orphaned circus performer in Cuba. A Theory of Love captures the ambivalence at the center of human experience: does one reside in the familiar comforts of solitude or dare to open one’s heart and risk having it broken? Set in some of the most picturesque places in the world, this novel questions what it means to love someone and leaves us wondering—can nothing save us but a fall?

In recent years there has been an outpouring of work at the intersection of social movement thoery, organizational theory, economic, and political sociology. The problems at the core of these areas, Fligstein and McAdam argue, have a similar analytic and theoretical structure. Synthesizing much of this work, A Theory of Fields offers a general perspective on how to understand the problems related to understanding change and instability in modern, complex societies through a theory of strategic action fields.

Designed for precollege teachers by a collaborative of teachers, educators, and mathematicians, Famous Functions in Number Theory is based on a course offered in the Summer School Teacher Program at the Park City Mathematics Institute. But this book isn't a "course" in the traditional sense. It consists of a carefully sequenced collection of problem sets designed to develop several interconnected mathematical themes, and one of the goals of the problem sets is for readers to uncover these themes for themselves. Famous Functions in Number Theory introduces readers to the use of formal algebra in number theory. Through numerical experiments, participants learn how to use polynomial algebra as a bookkeeping mechanism that allows them to count divisors, build multiplicative functions, and compile multiplicative functions in a certain way that produces new ones. One capstone of the investigations is a beautiful result attributed to Fermat that determines the number of ways a positive integer can be written as a sum of two perfect squares. Famous Functions in Number Theory is a volume of the book series "IAS/PCMI-The Teacher Program Series" published by the American Mathematical Society. Each volume in that series covers the content of one Summer School Teacher Program year and is independent of the rest. Titles in this series are co-published with the Institute for Advanced Study/Park City Mathematics Institute. Members of the Mathematical Association of America (MAA) and the National Council of Teachers of Mathematics (NCTM) receive a 20% discount from list price.

Offers an alternative history of critical theory in the context of the birth and transformation of the Western philosophical tradition. Rather than providing a summary survey, the book situates the production of theoretical texts within the geopolitical economy of just two pivotal cultural turns: the Platonic revolution and the Romantic revolution.

This volume contains selected papers presented at the Summer School and International Conference on Combinatorics. The topics include Combinatorial Algorithms, Combinatorial Geometry, Combinatorial Optimization, Combinatorial Matrix Theory, Hypergraph and others.

Both mathematics and mathematical physics have many active areas of research where the interplay between geometry and quantum field theory has proved extremely fruitful. Duality, gauge field theory, geometric quantization, SeibergOCoWitten theory, spectral properties and families of Dirac operators, and the geometry of loop groups offer some striking recent examples of modern topics which stand on the borderline between geometry and analysis on the one hand and quantum field theory on the other, where the physicist''s and the mathematician''s perspective complement each other, leading to new mathematical and physical concepts and results. This volume introduces the reader to some basic mathematical and physical tools and methods required to follow the recent developments in some active areas of mathematical physics, including duality, gauge field theory, geometric quantization, Seiberg-Witten theory, spectral properties and families of Dirac operators, and the geometry of loop groups. It comprises seven self-contained lectures, which should progressively give the reader a precise idea of some of the techniques used in these areas, as well as a few short communications presented by young participants at the school. Contents: Lectures: Introduction to Differentiable Manifolds and Symplectic Geometry (T Wurzbacher); Spectral Properties of the Dirac Operator and Geometrical Structures (O Hijazi); Quantum Theory of Fermion Systems: Topics Between Physics and Mathematics (E Langmann); Heat Equation and Spectral Geometry. Introduction for Beginners (K Wojciechowski); Renormalized Traces as a Geometric Tool (S Paycha); Concepts in Gauge Theory Leading to Electric-Magnetic Duality (T S Tsun); An Introduction to Seiberg-Witten Theory (H Ocampo); Short Communications: Remarks on Duality, Analytical Torsion and Gaussian Integration in Antisymmetric Field Theories (A Cardona); Multiplicative Anomaly for the e-Regularized Determinant (C Ducourtioux); On Cohomogeneity One Riemannian Manifolds (S M B Kashani); A Differentiable Calculus on the Space of Loops and Connections (M Reiris); Quantum Hall Conductivity and Topological Invariants (A Reyes); Determinant of the Dirac Operator Over the Interval [0, ] (F Torres-Ardila). Readership: Mathematicians and physicists."

Quantum Theory, together with the principles of special and general relativity, constitute a scientific revolution that has profoundly influenced the way in which we think about the universe and the fundamental forces that govern it. The Historical Development of Quantum Theory is a definitive historical study of that scientific work and the human struggles that accompanied it from the beginning. Drawing upon such materials as the resources of the Archives for the History of Quantum Physics, the Niels Bohr Archives, and the archives and scientific correspondence of the principal quantum physicists, as well as Jagdish Mehra's personal discussions over many years with most of the architects of quantum theory, the authors have written a rigorous scientific history of quantum theory in a deeply human context. This multivolume work presents a rich account of an intellectual triumph: a unique analysis of the creative scientific process. The Historical Development of Quantum Theory is science, history, and biography, all wrapped in the story of a great human enterprise. Its lessons will be an aid to those working in the sciences and humanities alike.