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1000 tulosta hakusanalla Anthony W Buirchell
This book of Poetry is a novice effort that offers the reader a visual that corresponds with the poem itself. The poems really are comprised of a randomness of thought. A thought that turned into a word. A word that turned into a sentence and a sentence that turned into a message. The visual aspect of each poem gives the reader an additional layer of the thought and, the subsequent path that followed. It brings into focus not just the word, or the sentence, or the message, but also a myriad of contemplation that challenges the reader to look deeper.In summary, take a word, any word, and look at the adjective for that word and you might find that the word just explodes off the page. Take a poem and add a visual representation of that poem, and likewise, you may experience the same result. Poetry, to me, is comprised of, "The Randomness of It All." And, as that randomness becomes more focused, we experience the "Stuff" of Life."
Cohomological Induction and Unitary Representations
Anthony W. Knapp; David A. Vogan
Princeton University Press
1995
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This book offers a systematic treatment--the first in book form--of the development and use of cohomological induction to construct unitary representations. George Mackey introduced induction in 1950 as a real analysis construction for passing from a unitary representation of a closed subgroup of a locally compact group to a unitary representation of the whole group. Later a parallel construction using complex analysis and its associated co-homology theories grew up as a result of work by Borel, Weil, Harish-Chandra, Bott, Langlands, Kostant, and Schmid. Cohomological induction, introduced by Zuckerman, is an algebraic analog that is technically more manageable than the complex-analysis construction and leads to a large repertory of irreducible unitary representations of reductive Lie groups. The book, which is accessible to students beyond the first year of graduate school, will interest mathematicians and physicists who want to learn about and take advantage of the algebraic side of the representation theory of Lie groups. Cohomological Induction and Unitary Representations develops the necessary background in representation theory and includes an introductory chapter of motivation, a thorough treatment of the "translation principle," and four appendices on algebra and analysis.
This book starts with the elementary theory of Lie groups of matrices and arrives at the definition, elementary properties, and first applications of cohomological induction, which is a recently discovered algebraic construction of group representations. Along the way it develops the computational techniques that are so important in handling Lie groups. The book is based on a one-semester course given at the State University of New York, Stony Brook in fall, 1986 to an audience having little or no background in Lie groups but interested in seeing connections among algebra, geometry, and Lie theory. These notes develop what is needed beyond a first graduate course in algebra in order to appreciate cohomological induction and to see its first consequences. Along the way one is able to study homological algebra with a significant application in mind; consequently one sees just what results in that subject are fundamental and what results are minor.
An elliptic curve is a particular kind of cubic equation in two variables whose projective solutions form a group. Modular forms are analytic functions in the upper half plane with certain transformation laws and growth properties. The two subjects--elliptic curves and modular forms--come together in Eichler-Shimura theory, which constructs elliptic curves out of modular forms of a special kind. The converse, that all rational elliptic curves arise this way, is called the Taniyama-Weil Conjecture and is known to imply Fermat's Last Theorem. Elliptic curves and the modeular forms in the Eichler- Shimura theory both have associated L functions, and it is a consequence of the theory that the two kinds of L functions match. The theory covered by Anthony Knapp in this book is, therefore, a window into a broad expanse of mathematics--including class field theory, arithmetic algebraic geometry, and group representations--in which the concidence of L functions relates analysis and algebra in the most fundamental ways. Developing, with many examples, the elementary theory of elliptic curves, the book goes on to the subject of modular forms and the first connections with elliptic curves. The last two chapters concern Eichler-Shimura theory, which establishes a much deeper relationship between the two subjects. No other book in print treats the basic theory of elliptic curves with only undergraduate mathematics, and no other explains Eichler-Shimura theory in such an accessible manner.
In this classic work, Anthony W. Knapp offers a survey of representation theory of semisimple Lie groups in a way that reflects the spirit of the subject and corresponds to the natural learning process. This book is a model of exposition and an invaluable resource for both graduate students and researchers. Although theorems are always stated precisely, many illustrative examples or classes of examples are given. To support this unique approach, the author includes for the reader a useful 300-item bibliography and an extensive section of notes.
On a June morning in 1870, seventy-five Chinese immigrants stepped off a train in the New England factory town of North Adams, Massachusetts, imported as strikebreakers by the local shoe manufacturer. They threaded their way through a hostile mob and then--remarkably--their new employer lined them up along the south wall of his factory and had them photographed as the mob fell silent. So begins A Shoemaker's Story. Anthony Lee seeks to understand the social forces that brought this now-famous photograph into being, and the events and images it subsequently spawned. He traces the rise of photography as a profession and the hopes and experiences of immigrants trying to find their place in the years following the Civil War. He describes the industrialization of the once-traditional craft of shoemaking, and the often violent debates about race, labor, class, and citizenship that industrialization caused. Generously illustrated with many extraordinary photographs, A Shoemaker's Story brings 1870s America to vivid life. Lee's spellbinding narrative interweaves the perspectives of people from very different walks of life--the wealthy factory owner who dared to bring the strikebreakers to New England, the Chinese workers, the local shoemakers' union that did not want them there, the photographers themselves, and the ordinary men and women who viewed and interpreted their images. Combining painstaking research with world-class storytelling, Lee illuminates an important episode in the social history of the United States, and reveals the extent to which photographs can be sites of intense historical struggle.
From Hell to Eternity: A Journey Into the Last Days
Anthony W. Antolic
From Hell to Eternity
2016
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Writing and Religion in England, 1558-1689
Anthony W. Johnson
Ashgate Publishing Limited
2010
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The fruit of intensive collaboration among leading international specialists on the literature, religion and culture of early modern England, this volume examines the relationship between writing and religion in England from 1558, the year of the Elizabethan Settlement, up until the Act of Toleration of 1689. Throughout these studies, religious writing is broadly taken as being 'communicational' in the etymological sense: that is, as a medium which played a significant role in the creation or consolidation of communities. Some texts shaped or reinforced one particular kind of religious identity, whereas others fostered communities which cut across the religious borderlines which prevailed in other areas of social interaction. For a number of the scholars writing here, such communal differences correlate with different ways of drawing on the resources of cultural memory. The denominational spectrum covered ranges from several varieties of Dissent, through via media Anglicanism, to Laudianism and Roman Catholicism, and there are also glances towards heresy and the mid-seventeenth century's new atheism. With respect to the range of different genres examined, the volume spans the gamut from poetry, fictional prose, drama, court masque, sermons, devotional works, theological treatises, confessions of faith, church constitutions, tracts, and letters, to history-writing and translation. Arranged in roughly chronological order, Writing and Religion in England, 1558-1689 presents chapters which explore religious writing within the wider contexts of culture, ideas, attitudes, and law, as well as studies which concentrate more on the texts and readerships of particular writers. Several contributors embrace an inter-arts orientation, relating writing to liturgical ceremony, painting, music and architecture, while others opt for a stronger sociological slant, explicitly emphasizing the role of women writers and of writers from different sub-cultural backgrounds.
In this new and expanded third edition of Unburdened by Conscience, Anthony W. Neal forcefully argues that influential historians have been unable to offer a complete account of antebellum-era American slavery because of their preoccupation with humanizing the slaveholders. He charges them with concealing the full horrors of slavery in order to present the slaveholders in a more favorable light. By skillfully weaving together searing firsthand accounts of courageous ex-slaves, Neal permits the reader to see slavery in the United States from their point of view. Former slaves talk candidly about the break-up of their marital unions and families and about matters rarely examined in most American slavery history books, including the slaveholders' legally sanctioned acts of violence, their practice of slave breeding, and their rape of black women. Through this powerful and compelling work, Neal gives a voice to black people who endured American slavery and presents a sobering record not found in most books on the topic.
The Global Flows of Early Scottish Photography
Anthony W. Lee
McGill-Queen's University Press
2019
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Almost immediately after the invention of photography, Scottish photographers took their clunky cameras on the road to capture the stories of peoples and communities touched by the forces of British imperialism. For the next thirty years, their journeys would take them far from their homes in the Lowlands to the Canadian wilderness and the treaty ports and rivers of China. The Global Flows of Early Scottish Photography is about the interplay between these photographers' ambitions and the needs and desires of the people they met. Anthony Lee tracks the work of several famous innovators of the art form, including the pioneering team of D.O. Hill and Robert Adamson in Edinburgh; Canada's first great photographers, the Scottish immigrants William Notman and Alexander Henderson in Montreal; the globetrotting John Thomson in Hong Kong; and Lai Afong, the first widely known Chinese photographer. Lee reveals their pictures in the context of migration and the social impact wrought by worldwide trade and competing nationalisms. A timely book, it tells of an era when cameras emerged to give shape and meaning to some of the most defining moments brought about by globalization in the nineteenth century. Beautifully written and richly illustrated in full colour, The Global Flows of Early Scottish Photography weaves stories together to show that even the earliest pictures were sites of fierce historical struggle.
Offers advice and tips to educators on how to improve the learning experience of children during their adolescent years through leadership initiatives, organization, and instruction.
Basic Algebra and Advanced Algebra systematically develop concepts and tools in algebra that are vital to every mathematician, whether pure or applied, aspiring or established. Together, the two books give the reader a global view of algebra and its role in mathematics as a whole. The exposition proceeds from the particular to the general, often providing examples well before a theory that incorporates them. The presentation includes blocks of problems that introduce additional topics and applications to science and engineering to guide further study. Many examples and hundreds of problems are included, along with a separate 90-page section giving hints or complete solutions for most of the problems. Basic Algebra presents the subject matter in a forward-looking way that takes into account its historical development. It is suitable as a text in a two-semester advanced undergraduate or first-year graduate sequence in algebra, possibly supplemented by some material from Advanced Algebra at the graduate level. It requires of the reader only familiarity with matrix algebra, an understanding of the geometry and reduction of linear equations, and an acquaintance with proofs.
Basic Real Analysis systematically develops those concepts and tools in real analysis that are vital to every mathematician, whether pure or applied, aspiring or established. Along with a companion volume Advanced Real Analysis (available separately or together as a Set), these works present a comprehensive treatment with a global view of the subject, emphasizing the connections between real analysis and other branches of mathematics. Basic Real Analysis requires of the reader only familiarity with some linear algebra and real variable theory, the very beginning of group theory, and an acquaintance with proofs. It is suitable as a text in an advanced undergraduate course in real variable theory and in most basic graduate courses in Lebesgue integration and related topics. Because it focuses on what every young mathematician needs to know about real analysis, the book is ideal both as a course text and for self-study, especially for graduate studentspreparing for qualifying examinations. Its scope and approach will appeal to instructors and professors in nearly all areas of pure mathematics, as well as applied mathematicians working in analytic areas such as statistics, mathematical physics, and differential equations. Indeed, the clarity and breadth of Basic Real Analysis make it a welcome addition to the personal library of every mathematician.
This book takes the reader from the end of introductory Lie group theory to the threshold of infinite-dimensional group representations. Merging algebra and analysis throughout, the author uses Lie-theoretic methods to develop a beautiful theory having wide applications in mathematics and physics. The book initially shares insights that make use of actual matrices; it later relies on such structural features as properties of root systems.
Advanced Real Analysis systematically develops those concepts and tools in real analysis that are vital to every mathematician, whether pure or applied, aspiring or established. Along with a companion volume Basic Real Analysis (available separately or together as a Set), these works present a comprehensive treatment with a global view of the subject, emphasizing the connections between real analysis and other branches of mathematics. Advanced Real Analysis requires of the reader a first course in measure theory, including an introduction to the Fourier transform and to Hilbert and Banach spaces. Some familiarity with complex analysis is helpful for certain chapters. The book is suitable as a text in graduate courses such as Fourier and functional analysis, modern analysis, and partial differential equations. Because it focuses on what every young mathematician needs to know about real analysis, the book is ideal both as a course text and forself-study, especially for graduate students preparing for qualifying examinations. Its scope and approach will appeal to instructors and professors in nearly all areas of pure mathematics, as well as applied mathematicians working in analytic areas such as statistics, mathematical physics, and differential equations. Indeed, the clarity and breadth of Advanced Real Analysis make it a welcome addition to the personal library of every mathematician.
Basic Algebra and Advanced Algebra systematically develop concepts and tools in algebra that are vital to every mathematician, whether pure or applied, aspiring or established. Advanced Algebra includes chapters on modern algebra which treat various topics in commutative and noncommutative algebra and provide introductions to the theory of associative algebras, homological algebras, algebraic number theory, and algebraic geometry. Together the two books give the reader a global view of algebra, its role in mathematics as a whole and are suitable as texts in a two-semester advanced undergraduate or first-year graduate sequence in algebra.