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C*-algebras. --- Banach algebras --- Algebras, C star --- Algebras, W star --- C star algebras --- W star algebras --- W*-algebras
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This elegantly edited landmark edition of Gert KjïÅưrgïÅưrd Pedersen's C*-Algebras and their Automorphism Groups (1979) carefully and sensitively extends the classic work to reflect the wealth of relevant novel results revealed over the past forty years. Revered from publication for its writing clarity and extremely elegant presentation of a vast space within operator algebras, Pedersen's monograph is notable for reviewing partially ordered vector spaces and group automorphisms in unusual detail, and by strict intention releasing the C*-algebras from the yoke of representations as Hilbert space operators. Under the editorship of SïÅưren Eilers and Dorte Olesen, the second edition modernizes Pedersen's work for a new generation of C*-algebraists, with voluminous new commentary, all-new indexes, annotation and terminology annexes, and a surfeit of new discussion of applications and of the author's later work.
C*-algebras. --- Automorphisms. --- C*-algebras --- Automorphisms --- Group theory --- Symmetry (Mathematics) --- Algebras, C star --- Algebras, W star --- C star algebras --- W star algebras --- W*-algebras --- Banach algebras
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Banach Spaces
C*-algebras. --- Banach spaces. --- Functions of complex variables --- Generalized spaces --- Topology --- Algebras, C star --- Algebras, W star --- C star algebras --- W star algebras --- W*-algebras --- Banach algebras
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The first part of this monograph is an elementary introduction to the theory of Fréchet algebras. Important examples of Fréchet algebras, which are among those considered, are the algebra of all holomorphic functions on a (hemicompact) reduced complex space, and the algebra of all continuous functions on a suitable topological space.The problem of finding analytic structure in the spectrum of a Fréchet algebra is the subject of the second part of the book. In particular, the author pays attention to function algebraic characterizations of certain Stein algebras (= algebras of holomorph
Uniform algebras. --- C*-algebras. --- Algebras, C star --- Algebras, W star --- C star algebras --- W star algebras --- W*-algebras --- Banach algebras --- Algebras, Uniform --- Commutative algebra --- Function algebras
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Star Wars has reached more than three generations of casual and hardcore fans alike, and as a result many of the producers of franchised Star Wars texts (films, television, comics, novels, games, and more) over the past four decades have been fans-turned-creators. Yet despite its dominant cultural and industrial positions, Star Wars has rarely been the topic of sustained critical work. 'Star Wars and the History of Transmedia Storytelling' offers a corrective to this oversight by curating essays from a wide range of interdisciplinary scholars in order to bring Star Wars and its transmedia narratives more fully into the fold of media and cultural studies. The collection places Star Wars at the center of those studies' projects by examining video games, novels and novelizations, comics, advertising practices, television shows, franchising models, aesthetic and economic decisions, fandom and cultural responses, and other aspects of Star Wars and its world-building in their multiple contexts of production, distribution, and reception. In emphasizing that Star Wars is both a media franchise and a transmedia storyworld, 'Star Wars and the History of Transmedia Storytelling' demonstrates the ways in which transmedia storytelling and the industrial logic of media franchising have developed in concert over the past four decades, as multinational corporations have become the central means for subsidizing, profiting from, and selling modes of immersive storyworlds to global audiences. By taking this dual approach, the book focuses on the interconnected nature of corporate production, fan consumption, and transmedia world-building.
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General Theory of C*-Algebras
C*-algebras. --- Banach algebras. --- Algebras, Banach --- Banach rings --- Metric rings --- Normed rings --- Banach spaces --- Topological algebras --- Algebras, C star --- Algebras, W star --- C star algebras --- W star algebras --- W*-algebras --- Banach algebras
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Hilbert Spaces
C*-algebras. --- Banach algebras. --- Algebras, Banach --- Banach rings --- Metric rings --- Normed rings --- Banach spaces --- Topological algebras --- Algebras, C star --- Algebras, W star --- C star algebras --- W star algebras --- W*-algebras --- Banach algebras
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Founded in a working-class neighborhood in southeast Houston in 1941, Gold Star/SugarHill Recording Studios is a major independent studio that has produced a multitude of influential hit records in an astonishingly diverse range of genres. Its roster of recorded musicians includes Lightnin' Hopkins, George Jones, Willie Nelson, Bobby "Blue" Bland, Junior Parker, Clifton Chenier, Sir Douglas Quintet, 13th Floor Elevators, Freddy Fender, Kinky Friedman, Ray Benson, Guy Clark, Lucinda Williams, Beyoncé and Destiny's Child, and many, many more. In House of Hits, Andy Bradley and Roger Wood chronicle the fascinating history of Gold Star/SugarHill, telling a story that effectively covers the postwar popular music industry. They describe how Houston's lack of zoning ordinances allowed founder Bill Quinn's house studio to grow into a large studio complex, just as SugarHill's willingness to transcend musical boundaries transformed it into of one of the most storied recording enterprises in America. The authors offer behind-the-scenes accounts of numerous hit recordings, spiced with anecdotes from studio insiders and musicians who recorded at SugarHill. Bradley and Wood also place significant emphasis on the role of technology in shaping the music and the evolution of the music business. They include in-depth biographies of regional stars and analysis of the various styles of music they represent, as well as a list of all of Gold Star/SugarHill's recordings that made the Billboard charts and extensive selected historical discographies of the studio's recordings.
Sound recording industry --- History. --- SugarHill Recording Studios. --- Gold Star Studios.
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This book links two of the most active research areas in present day mathematics, namely Infinite Dimensional Holomorphy (on Banach spaces) and the theory of Operator Algebras (C*-Algebras and their non-associative generalizations, the Jordan C*-Algebras). It organizes in a systematic way a wealth of recent results which are so far only accessible in research journals and contains additional original contributions. Using Banach Lie groups and Banach Lie algebras, a theory of transformation groups on infinite dimensional manifolds is presented which covers many important e
Analytical topology --- Analytical spaces --- Banach manifolds. --- Jordan algebras. --- C*-algebras. --- Banach manifolds --- C*-algebras --- Jordan algebras --- 517.986 --- 517.986 Topological algebras. Theory of infinite-dimensional representations --- Topological algebras. Theory of infinite-dimensional representations --- Algebra, Abstract --- Algebras, Linear --- Manifolds, Banach --- Banach spaces --- Manifolds (Mathematics) --- Algebras, C star --- Algebras, W star --- C star algebras --- W star algebras --- W*-algebras --- Banach algebras
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In the past 15 years, the theory of crossed products has enjoyed a period of vigorous development. The foundations have been strengthened and reorganized from new points of view, especially from the viewpoint of graded rings.The purpose of this monograph is to give, in a self-contained manner, an up-to-date account of various aspects of this development, in an effort to convey a comprehensive picture of the current state of the subject. It is assumed that the reader has had the equivalent of a standard first-year graduate course, thus familiarity with basic ring-theoretic and g
Ordered algebraic structures --- Von Neumann algebras --- C*-algebras. --- Crossed products. --- Crossed products --- Algebras, C star --- Algebras, W star --- C star algebras --- W star algebras --- W*-algebras --- Banach algebras --- Crossed products of Von Neumann algebras --- 512.55 --- 512.55 Rings and modules --- Rings and modules --- Von Neumann algebras - Crossed products
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