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Rational Homotopy Theory Ii
This research monograph is a detailed account with complete proofs of rational homotopy theory for general non-simply connected spaces, based on the minimal models introduced by Sullivan in his original seminal article. Much of the content consists of new results, including generalizations of known results in the simply connected case. The monograph also includes an expanded version of recently published results about the growth and structure of the rational homotopy groups of finite dimensional CW complexes, and concludes with a number of open questions.This monograph is a sequel to the book Rational Homotopy Theory [RHT], published by Springer in 2001, but is self-contained except only that some results from [RHT] are simply quoted without proof.
Homotopy Theory and Models
In keeping with the general aim of the "D.M.V.-Seminar" series, this book is princi pally a report on a group of lectures held at Blaubeuren by Professors H. J. Baues, S. Halperin and J.-M. Lemaire, from October 30 to November 7, 1988. These lec tures were devoted to providing an introduction to the theory of models in algebraic homotopy. The three lecturers acted in concert to produce a coherent exposition of the theory. Commencing from a common starting point, each of them then proceeded naturally to his own subject of research. The reader who is already familiar with their scientific work will certainly give the lecturers their due. Having been asked by the speakers to take on the respons...
Back from the Brink
As global markets toppled during the 2008 financial crisis, the Canadian market for non-bank asset-backed commercial paper (ABCP) seemed on the verge of collapsing. Fueled by a top rating from DBRS, ABCP had found its way into the portfolios of some of Canada’s most sophisticated investors as well as vulnerable retail investors who didn’t know what they were holding. The failure of the $32 billion market could have tipped Canadian and foreign credit default swap markets into chaos if it weren’t for the swift actions of a few powerful asset holders. Collectively, through the Montreal Accord and led by veteran Canadian lawyer Purdy Crawford, they managed to hold the Canadian ABCP market ...
Rational Homotopy Theory
Rational homotopy theory is a subfield of algebraic topology. Written by three authorities in the field, this book contains all the main theorems of the field with complete proofs. As both notation and techniques of rational homotopy theory have been considerably simplified, the book presents modern elementary proofs for many results that were proven ten or fifteen years ago.
Spectral Theory of Random Matrices
Spectral Theory of Random Matrices
Connections, Curvature, and Cohomology
This monograph developed out of the Abendseminar of 1958-1959 at the University of Zürich. The purpose of this monograph is to develop the de Rham cohomology theory, and to apply it to obtain topological invariants of smooth manifolds and fibre bundles. It also addresses the purely algebraic theory of the operation of a Lie algebra in a graded differential algebra.
Writing a Life
In Writing a Life—part drama, part sitcom—veteran Hollywood writer-producer Joel Rogosin leads us through a highly entertaining memoir, a touching love story, an amusing family history and an intimate journal.
Changing Channels
Renowned advocate and legal trailblazer Peter S. Grant has acted for – and against – virtually all of the major players in the Canadian broadcast and telecommunications industry. His résumé features stints as a rapporteur for UNESCO, Special Counsel for the CRTC, Broadcasting Arbitrator for Canada’s political parties, and advocate for the underdog in the David-and-Goliath struggle to expand Canada’s culture industries. In his sweeping memoir, Changing Channels: Confessions of a Canadian Communications Lawyer, Grant affords readers an insider’s glimpse into some of the biggest changes in the history of Canadian communications policy. Interspersed with fond recollections of his hom...
An Invincible Summer Within
An Invincible Summer Within is a book of sessions of contemplation (meditation) practice. It is for anyone who wants to be happy and good, for beginners or "experts," religious believers or secular humanists. It is for young adults (the pious and the "nones") and adults, for professors, students, campus ministers, dancers, carpenters, lawyers, plumbers, teachers, corporate workers--all who seek to be happy and good. It is for use alone or in circles of contemplation (meditation) practice. To be happy and good, a person needs to acquire (slowly, patiently, gently) over the course of their lives the skill set of regular access to their inner lives, where their true (distinct from false) self resides in a great landscape of stillness, simplicity, and presence--listening, awake, mindful. This regular access is encounter with a Source within us which mitigates fear, regret, anxiety, anger, pain, chaos, and resentment. This book provides practice achieving this regular access.
CR-Geometry and Deformations of Isolated Singularities
In this power we show how to compute the parameter space [italic capital]X for the versal deformation of an isolated singularity ([italic capital]V, 0) under the assumptions [italic]dim [italic capital]V [greater than or equal to symbol] 4, depth {0} [italic capital]V [greater than or equal to symbol] 3, from the CR-structure on a link [italic capital]M of the singularity. We do this by showing that the space [italic capital]X is isomorphic to the space (denoted here by [script capital]K[subscript italic capital]M) associated to [italic capital]M by Kuranishi in 1977. In fact we produce isomorphisms of the associated complete local rings by producing quasi-isomorphisms of the controlling differential graded Lie algebras for the corresponding formal deformation theories.
