The revised and updated edition of this bestselling text provides an accessible introduction to the theory and practice of network analysis in the social sciences. It gives a clear and authoritative guide to the general framework of network analysis, explaining the basic concepts, technical measures and reviewing the available computer programs. The book outlines both the theoretical basis of network analysis and the key techniques for using it as a research tool. Building upon definitions of points, lines and paths, John Scott demonstrates their use in clarifying such measures as density, fragmentation and centralization. He identifies the various cliques, components and circles into which networks are formed, and outlines
Analytic K-homology draws together ideas from algebraic topology, functional analysis and geometry. It is a tool - a means of conveying information among these three subjects - and it has been used with specacular success to discover remarkable theorems across a wide span of mathematics. The purpose of this book is to acquaint the reader with the essential ideas of analytic K-homology and develop some of its applications. It includes a detailed introduction to the necessary functional analysis, followed by an exploration of the connections between K-homology and operator theory, coarse geometry, index theory, and assembly maps, including a detailed treatment of the Atiyah-Singer Index Theorem. Beginning with the rudiments of C* - algebra theory, the book will lead the reader to some central notions of contemporary research in geometric functional analysis. Much of the material included here has never previously appeared in book form.
In our post-9/11 world, the laws of aviation are under intense scrutiny. From torts law and victim compensation to passenger screening, pilots with guns, and international aviation agreements, the practice of aviation law is burgeoning. The book, AVIATION LAWS: Cases, Laws, and Related Sources, fills a gap in legal literature. It is directed to both practicing lawyers and to law students. The book introduces all the major areas of air law: International air law regime, crimes involving aircraft, economic regulation of domestic and international air carriage, litigation management, domestic and international liability regimes, governmental immunity from liability, airport law, airline travel restrictions, airport law, insurance, NTSB accident investigation, aircraft financing, FAA regulation of air safety, and airline labor relations. These subjects are presented not only in explanatory text, but also in cases and related source materials. The most important texts are annexed. The authors, Professors Larsen and Gillick, have regularly taught the course in Air Law at Georgetown University Law Center for more than 30 years. They have long time hands-on experience at the Department of Transportation and in private practice. Professor Sweeney, John D. Calamari Distinguished Professor of Law, has taught the course at Fordham University Law School for 30 years. He also has extensive transportation practice background. Classroom adoption: $85/copy for 10 or more copies. Student Edition : 1–57105–340-9, $95/copy Published under the Transnational Publishers imprint.
Thorvaldsens Museum opened in central Copenhagen in 1848. The great Danish sculptor had arranged to donate his own works of art and his collections to the city, provided that the museum be built for the purpose; it would become his tomb. The Museum was decorated with a colourful frieze depicting the triumphant arrival of Thorvaldsen and his magnificent works of art in Copenhagen from the artist's studio in Rome. The dramatic frieze, designed by the Danish artist Jørgen Sonne, made a big splash at the time, and has captivated visitors ever since. In this learned and lively study of the Museum and its frieze, John Henderson shows how the frieze takes inspiration from classical models, including the Parthenon and Roman monuments, in delivering the finest neoclassical art, and its cosmopolitan European culture, to the attention of a newly modernized public. This beautifully illustrated book breaks new ground in Danish History of Art, bringing an important and unique Danish work of art to an international audience with the blessing of the Museum.
A generalized etale cohomology theory is a theory which is represented by a presheaf of spectra on an etale site for an algebraic variety, in analogy with the way an ordinary spectrum represents a cohomology theory for spaces. Examples include etale cohomology and etale K-theory. This book gives new and complete proofs of both Thomason's descent theorem for Bott periodic K-theory and the Nisnevich descent theorem. In doing so, it exposes most of the major ideas of the homotopy theory of presheaves of spectra, and generalized etale homology theories in particular. The treatment includes, for the purpose of adequately dealing with cup product structures, a development of stable homotopy theory for n-fold spectra, which is then promoted to the level of presheaves of n-fold spectra. This book should be of interest to all researchers working in fields related to algebraic K-theory. The techniques presented here are essentially combinatorial, and hence algebraic. An extensive background in traditional stable homotopy theory is not assumed. ------ Reviews (...) in developing the techniques of the subject, introduces the reader to the stable homotopy category of simplicial presheaves. (...) This book provides the user with the first complete account which is sensitive enough to be compatible with the sort of closed model category necessary in K-theory applications (...). As an application of the techniques the author gives proofs of the descent theorems of R. W. Thomason and Y. A. Nisnevich. (...) The book concludes with a discussion of the Lichtenbaum-Quillen conjecture (an approximation to Thomason’s theorem without Bott periodicity). The recent proof of this conjecture, by V. Voevodsky, (...) makes this volume compulsory reading for all who want to be au fait with current trends in algebraic K-theory! - Zentralblatt MATH The presentation of these topics is highly original. The book will be very useful for any researcher interested in subjects related to algebraic K-theory. - Matematica
This book examines the themes that surface when considering clinical situations where patients feel stuck and where a failure to develop impedes the progress of analysis.
Essentially clinical in its approach, Psychic Retreats discusses the problem of patients who are 'stuck' and with whom it is difficult to make meaningful contact. John Steiner, an experienced psychoanalyst, uses new developments in Kleinian theory to explain how this happens. He examines the way object relationships and defences can be organized into complex structures which lead to a personality and an analysis becoming rigid and stuck, with little opportunity for development or change. These systems of defences are pathological organisations of the personality: John Steiner describes them as 'psychic retreats', into which the patient can withdraw to avoid contact both with the analyst and with reality. To provide a background to these original and controversial concepts, the author builds on more established ideas such as Klein's distinction between the paranoid-schizoid and depressive positions, and briefly reviews previous work on pathological organizations of the personality. He illustrates his discussion with detailed clinical material, with examples of the way psychic retreats operate to provide a respite from both paranoid-schizoid and depressive anxieties. He looks at the way such organizations function as a defence against unbearable guilt and describes the mechanism by which fragmentation of the personality can be reversed so the lost parts of the self can be regained and reintegrated in to the personality. Psychic Retreats is written with the practising psychoanalysts and psychoanalytic psychotherapists in mind. The emphasis is therefore clinical throughout the book, which concludes with a chapter on the technical problems which arise in the treatment of such severely ill patients.
Until well into the nineteenth century scholars have repeated a tra ditional view of Anabaptism when they turn to Reformation history. They have regarded the Zwickau Prophets and Thomas Miintzer as the instigators of the movement. The radical disturbance caused by the Prophets and Miintzer in Wittenberg and the Saxon lands spread to Switzerland, there to plague Zwingli and his following. In both regions a radical spiritualism was the dominating element of the movement. Anabaptism reached its peak of development in the forceful establish ment of the Kingdom of Miinster. Most historians have devoted the major part of their discourse on Anabaptism to this model of fanati cism. After the rebellion was suppressed a rather pious but nonetheless harsh converted priest named Menno Simons collected the dispersed elements and attempted to direct them into more peaceful channels. Other leaders, like David J oris, continued the radical spiritualism if not the civil disorder. In this picture of the movement historians have insisted on regarding more highly the similarities rather than the differences in religious ideas of men such as Miintzer, Storch, Carlstadt, Grebel, Manz, Sattler, Denk, Marpeck, Matthys, Jan van Leyden, Joris, and Menno Simons. Even a cursory perusal of the writings of the Reformers - particularly those of Luther, Melanchthon, Menius, and Bullinger - reveals the identity of this traditional picture with that of the sixteenth-century polemicists.
One of the most cited books in mathematics, John Milnor's exposition of Morse theory has been the most important book on the subject for more than forty years. Morse theory was developed in the 1920s by mathematician Marston Morse. (Morse was on the faculty of the Institute for Advanced Study, and Princeton published his Topological Methods in the Theory of Functions of a Complex Variable in the Annals of Mathematics Studies series in 1947.) One classical application of Morse theory includes the attempt to understand, with only limited information, the large-scale structure of an object. This kind of problem occurs in mathematical physics, dynamic systems, and mechanical engineering. Morse theory has received much attention in the last two decades as a result of a famous paper in which theoretical physicist Edward Witten relates Morse theory to quantum field theory. Milnor was awarded the Fields Medal (the mathematical equivalent of a Nobel Prize) in 1962 for his work in differential topology. He has since received the National Medal of Science (1967) and the Steele Prize from the American Mathematical Society twice (1982 and 2004) in recognition of his explanations of mathematical concepts across a wide range of scienti.c disciplines. The citation reads, "The phrase sublime elegance is rarely associated with mathematical exposition, but it applies to all of Milnor's writings. Reading his books, one is struck with the ease with which the subject is unfolding and it only becomes apparent after re.ection that this ease is the mark of a master.' Milnor has published five books with Princeton University Press.
This completely revised and corrected version of the well-known Florence notes circulated by the authors together with E. Friedlander examines basic topology, emphasizing homotopy theory. Included is a discussion of Postnikov towers and rational homotopy theory. This is then followed by an in-depth look at differential forms and de Tham’s theorem on simplicial complexes. In addition, Sullivan’s results on computing the rational homotopy type from forms is presented. New to the Second Edition: *Fully-revised appendices including an expanded discussion of the Hirsch lemma *Presentation of a natural proof of a Serre spectral sequence result *Updated content throughout the book, reflecting advances in the area of homotopy theory With its modern approach and timely revisions, this second edition of Rational Homotopy Theory and Differential Forms will be a valuable resource for graduate students and researchers in algebraic topology, differential forms, and homotopy theory.
John Armstrong knows from personal experience how easy it is to put too much emphasis on correct teaching in our experience of church—and how easily we lose sight of the love on which Christ built his church when we do so. In Costly Love, Armstrong acknowledges the importance of doctrine and theological discussion in the church, but he urges Christians to focus first on whether we are following Jesus’ new commandment: to love as he loved. Our actions of love will begin to bring us closer to unity with one another and with God.
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