Jewish pianist/composer Irving Fields formed one of the first piano-bass-drum trios in jazz, going on to compose song performed by Frank Sinatra, Louis Armstrong, Xavier Cugat, Guy Lombardo, Dinah Shore, Sarah Vaughan and others. In 1959 made history by fusing Latin and jazz music on his album "Bagels And Bongos", followed by a series of albums fusing jazz with world rhythms and his legacy was set. Irving died in 2016 at age 101. In his 90's his wrote this autobiography about his life with the help of Huffington Post columnist and former music store owner Tony Sachs. It was edited by music writer Aaron Joy with an introduction by cocktail pianist Albert Aprigliano.
This book combines in one volume Irving Kaplansky's lecture notes on the theory of fields, ring theory, and homological dimensions of rings and modules. "In all three parts of this book the author lives up to his reputation as a first-rate mathematical stylist. Throughout the work the clarity and precision of the presentation is not only a source of constant pleasure but will enable the neophyte to master the material here presented with dispatch and ease."—A. Rosenberg, Mathematical Reviews
This book combines in one volume Irving Kaplansky's lecture notes on the theory of fields, ring theory, and homological dimensions of rings and modules. "In all three parts of this book the author lives up to his reputation as a first-rate mathematical stylist. Throughout the work the clarity and precision of the presentation is not only a source of constant pleasure but will enable the neophyte to master the material here presented with dispatch and ease."—A. Rosenberg, Mathematical Reviews
T.S. Garp, a man with high ambitions for an artistic career and with obsessive devotion to his wife and children, and Jenny Fields, his famous feminist mother, find their lives surrounded by an assortment of people including teachers, whores, and radicals
The authors present a rigorous treatment of the first principles of the algebraic and analytic core of quantum field theory. Their aim is to correlate modern mathematical theory with the explanation of the observed process of particle production and of particle-wave duality that heuristic quantum field theory provides. Many topics are treated here in book form for the first time, from the origins of complex structures to the quantization of tachyons and domains of dependence for quantized wave equations. This work begins with a comprehensive analysis, in a universal format, of the structure and characterization of free fields, which is illustrated by applications to specific fields. Nonlinear local functions of both free fields (or Wick products) and interacting fields are established mathematically in a way that is consistent with the basic physical constraints and practice. Among other topics discussed are functional integration, Fourier transforms in Hilbert space, and implementability of canonical transformations. The authors address readers interested in fundamental mathematical physics and who have at least the training of an entering graduate student. A series of lexicons connects the mathematical development with the underlying physical motivation or interpretation. The examples and problems illustrate the theory and relate it to the scientific literature. Originally published in 1992. The Princeton Legacy Library uses the latest print-on-demand technology to again make available previously out-of-print books from the distinguished backlist of Princeton University Press. These editions preserve the original texts of these important books while presenting them in durable paperback and hardcover editions. The goal of the Princeton Legacy Library is to vastly increase access to the rich scholarly heritage found in the thousands of books published by Princeton University Press since its founding in 1905.
This book began life as a set of notes that I developed for a course at the University of Washington entitled Introduction to Modern Algebra for Tea- ers. Originally conceived as a text for future secondary-school mathematics teachers, it has developed into a book that could serve well as a text in an - dergraduatecourseinabstractalgebraoracoursedesignedasanintroduction to higher mathematics. This book di?ers from many undergraduate algebra texts in fundamental ways; the reasons lie in the book’s origin and the goals I set for the course. The course is a two-quarter sequence required of students intending to f- ?ll the requirements of the teacher preparation option for our B.A. degree in mathematics, or of the teacher preparation minor. It is required as well of those intending to matriculate in our university’s Master’s in Teaching p- gram for secondary mathematics teachers. This is the principal course they take involving abstraction and proof, and they come to it with perhaps as little background as a year of calculus and a quarter of linear algebra. The mathematical ability of the students varies widely, as does their level of ma- ematical interest.
Producing and Directing the Short Film and Video is the definitive book on the subject for beginning filmmakers and students. The book clearly illustrates all of the steps involved in preproduction, production, postproduction, and distribution. Its unique two-fold approach looks at filmmaking from the perspectives of both producer and director, and explains how their separate energies must combine to create a successful short film or video, from script to final product. This guide offers extensive examples from award-winning shorts and includes insightful quotes from the filmmakers themselves describing the problems they encountered and how they solved them. The companion website contains useful forms and information on grants and financing sources, distributors, film and video festivals, film schools, internet sources for short works, and professional associations.
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