Группа авторов
Список книг автора Группа авторовAdventures in Realism
Adventures in Realism offers an accessible introduction to realism as it has evolved since the 19th century. Though focused on literature and literary theory, the significance of technology and the visual arts is also addressed. Comprises 16 newly-commissioned essays written by a distinguished group of contributors, including Slavoj Zizek and Frederic Jameson Provides the historical, cultural, intellectual, and literary contexts necessary to understand developments in realism Addresses the artistic mediums and technologies such as painting and film that have helped shape the way we perceive reality Explores literary and pictorial sub-genres, such as naturalism and socialist realism Includes a brief bibliography and suggestions for further reading at the end of each section
Licensing Best Practices
A definitive resource for professionals in licensing and technology management In this comprehensive guide to licensing best practices, esteemed members of the Licensing Executives Society International offer in-depth discussion of a broad range of important topics in the field of licensing, including: * Licensing issues in Europe, Asia, Australia, the Middle East, South Africa, and Latin America * Technology valuation * Technology management consulting * Licensing agreements and strategic partnerships * The expansion of the licensing profession * Patent procedures and protection in Europe * Trade secrets law and intellectual property assets * Issues in copyright, software, and Web sites * Trademarks, trade names, and trade dress * Licensing in the biotechnology industry * Pharmaceutical licensing * University licensing trends * Technology rights that are financial assets and instruments * IC-based corporate carve-outs * Licensing and litigation * ADR
Staying with Conflict
Winner of the 2009 CPR Award for Outstanding Book In this groundbreaking book, Bernard Mayer, a pioneer in the field of conflict resolution, offers a new paradigm for dealing with long-term disputes. Mayer explains that when dealing with enduring conflict, mediators and other conflict resolution specialists need to move past the idea of how quickly they can resolve the conflict. Instead, they should focus on how they can help people prepare to engage with an issue over time. Once their attention is directed away from a speedy resolution to a long-term approach, new avenues of intervention become apparent.
The Rhetoric of RHETORIC
In this manifesto, distinguished critic Wayne Booth claims that communication in every corner of life can be improved if we study rhetoric closely. Written by Wayne Booth, author of the seminal book, The Rhetoric of Fiction (1961). Explores the consequences of bad rhetoric in education, in politics, and in the media. Investigates the possibility of reducing harmful conflict by practising a rhetoric that depends on deep listening by both sides.
Understanding Minimalist Syntax
Understanding Minimalist Syntax introduces the logic of the Minimalist Program by analyzing well-known descriptive generalizations about long-distance dependencies. An introduction to the logic of the minimalist program – arguably the most important branch of syntax Proposes a new theory of how long-distance dependencies are formed, with implications for theories of locality, and the minimalist program as a whole Introduces the logic of the minimalist program by analyzing well-known descriptive generalizations about long-distance dependencies, and asks why they should be true of natural languages Rich in empirical coverage, which will be welcomed by experts in the field, yet accessible enough for students looking for an introduction to the minimalist program.
Pelvic Dysfunction in Men
Following on from the first book entitled ‘Conservative treatment of Male Urinary Incontinence and Erectile Dysfunction’ this book has been expanded to include seven new chapters and existing chapters have been extensively updated. It is written primarily for those specialist continence physiotherapists who are unsure of the treatment for male patients with lower urinary tract symptoms. The classification of male urinary incontinence has been restructured in line with the International Continence Society standardisation of terminology. The subjective and objective physiotherapy assessment is covered chronologically, to enable the clinician to conduct a meaningful investigation and arrive at a logical diagnosis.
Topology and Its Applications
Discover a unique and modern treatment of topology employing a cross-disciplinary approach Implemented recently to understand diverse topics, such as cell biology, superconductors, and robot motion, topology has been transformed from a theoretical field that highlights mathematical theory to a subject that plays a growing role in nearly all fields of scientific investigation. Moving from the concrete to the abstract, Topology and Its Applications displays both the beauty and utility of topology, first presenting the essentials of topology followed by its emerging role within the new frontiers in research. Filling a gap between the teaching of topology and its modern uses in real-world phenomena, Topology and Its Applications is organized around the mathematical theory of topology, a framework of rigorous theorems, and clear, elegant proofs. This book is the first of its kind to present applications in computer graphics, economics, dynamical systems, condensed matter physics, biology, robotics, chemistry, cosmology, material science, computational topology, and population modeling, as well as other areas of science and engineering. Many of these applications are presented in optional sections, allowing an instructor to customize the presentation. The author presents a diversity of topological areas, including point-set topology, geometric topology, differential topology, and algebraic/combinatorial topology. Topics within these areas include: Open sets Compactness Homotopy Surface classification Index theory on surfaces Manifolds and complexes Topological groups The fundamental group and homology Special «core intuition» segments throughout the book briefly explain the basic intuition essential to understanding several topics. A generous number of figures and examples, many of which come from applications such as liquid crystals, space probe data, and computer graphics, are all available from the publisher's Web site.
Lebesgue Measure and Integration
A superb text on the fundamentals of Lebesgue measure and integration. This book is designed to give the reader a solid understanding of Lebesgue measure and integration. It focuses on only the most fundamental concepts, namely Lebesgue measure for R and Lebesgue integration for extended real-valued functions on R. Starting with a thorough presentation of the preliminary concepts of undergraduate analysis, this book covers all the important topics, including measure theory, measurable functions, and integration. It offers an abundance of support materials, including helpful illustrations, examples, and problems. To further enhance the learning experience, the author provides a historical context that traces the struggle to define «area» and «area under a curve» that led eventually to Lebesgue measure and integration. Lebesgue Measure and Integration is the ideal text for an advanced undergraduate analysis course or for a first-year graduate course in mathematics, statistics, probability, and other applied areas. It will also serve well as a supplement to courses in advanced measure theory and integration and as an invaluable reference long after course work has been completed.
Fourier Analysis on Groups
In the late 1950s, many of the more refined aspects of Fourier analysis were transferred from their original settings (the unit circle, the integers, the real line) to arbitrary locally compact abelian (LCA) groups. Rudin's book, published in 1962, was the first to give a systematic account of these developments and has come to be regarded as a classic in the field. The basic facts concerning Fourier analysis and the structure of LCA groups are proved in the opening chapters, in order to make the treatment relatively self-contained.
Introduction to Real Analysis
An accessible introduction to real analysis and its connection to elementary calculus Bridging the gap between the development and history of real analysis, Introduction to Real Analysis: An Educational Approach presents a comprehensive introduction to real analysis while also offering a survey of the field. With its balance of historical background, key calculus methods, and hands-on applications, this book provides readers with a solid foundation and fundamental understanding of real analysis. The book begins with an outline of basic calculus, including a close examination of problems illustrating links and potential difficulties. Next, a fluid introduction to real analysis is presented, guiding readers through the basic topology of real numbers, limits, integration, and a series of functions in natural progression. The book moves on to analysis with more rigorous investigations, and the topology of the line is presented along with a discussion of limits and continuity that includes unusual examples in order to direct readers' thinking beyond intuitive reasoning and on to more complex understanding. The dichotomy of pointwise and uniform convergence is then addressed and is followed by differentiation and integration. Riemann-Stieltjes integrals and the Lebesgue measure are also introduced to broaden the presented perspective. The book concludes with a collection of advanced topics that are connected to elementary calculus, such as modeling with logistic functions, numerical quadrature, Fourier series, and special functions. Detailed appendices outline key definitions and theorems in elementary calculus and also present additional proofs, projects, and sets in real analysis. Each chapter references historical sources on real analysis while also providing proof-oriented exercises and examples that facilitate the development of computational skills. In addition, an extensive bibliography provides additional resources on the topic. Introduction to Real Analysis: An Educational Approach is an ideal book for upper- undergraduate and graduate-level real analysis courses in the areas of mathematics and education. It is also a valuable reference for educators in the field of applied mathematics.