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Operads and Universal Algebra
The book aims to exemplify the recent developments in operad theory, in universal algebra and related topics in algebraic topology and theoretical physics. The conference has established a better connection between mathematicians working on operads (mainly the French team) and mathematicians working in universal algebra (primarily the Chinese team), and to exchange problems, methods and techniques from these two subject areas.
Profiles of Canada
This book brings together contributions on a wide range of topics, including regionalism, the North, demography, ethnicity, culture, and sport, to create a comprehensive and interesting introduction to Canadian society. The addition of a short story by Alistair MacLeod is a creative departure from the academic writing of the other chapters. This updated edition is an innovative collection that combines depth, breadth, sophistication, and readability to offer the reader a comprehensive overview of Canada. Contributors include Michael Howlett, Alistair MacLeod, Don Rubin, and Patricia Monture-Angus and subjects include public policy, theatre, minorities, globalisation, and aboriginal women.
MeadWestvaco Corporation (MWV) Patent Landscape Analysis – January 1, 1994 to December 31, 2013
The following analysis illustrates the underlying trends and relationships of U.S. issued patents of the subject company. The analysis employs two frequently used patent classification methods: US Patent Classification (UPC) and International Patent Classification (IPC). Aside from assisting patent examiners in determining the field of search for newly submitted patent applications, the two classification methods play a pivotal role in the characterization and analysis of technologies contained in collections of patent data. The analysis also includes the company’s most prolific inventors, top cited patents as well as foreign filings by technology area.
Wildlife Review
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Mathematical Reviews
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Function Spaces and Partial Differential Equations
This is a book written primarily for graduate students and early researchers in the fields of Analysis and Partial Differential Equations (PDEs). Coverage of the material is essentially self-contained, extensive and novel with great attention to details and rigour. The strength of the book primarily lies in its clear and detailed explanations, scope and coverage, highlighting and presenting deep and profound inter-connections between different related and seemingly unrelated disciplines within classical and modern mathematics and above all the extensive collection of examples, worked-out and hinted exercises. There are well over 700 exercises of varying level leading the reader from the basics to the most advanced levels and frontiers of research. The book can be used either for independent study or for a year-long graduate level course. In fact it has its origin in a year-long graduate course taught by the author in Oxford in 2004-5 and various parts of it in other institutions later on. A good number of distinguished researchers and faculty in mathematics worldwide have started their research career from the course that formed the basis for this book.
When Television was Young
A decade after the first Canadian telecasts in September 1952, TV had conquered the country. Why was the little screen so enthusiastically welcomed by Canadians? Was television in its early years more innovative, less commerical, and more Canadian than current than current offerings? In this study of what is often called the 'golden age' of television, Paul Rutherford has set out to dispel some cherished myths and to resurrect the memory of a noble experiment in the making of Canadian culture. He focuses on three key aspects of the story. The first is the development of the national service, including the critical acclaim won by Radio-Canada, the struggles of the CBC's English service to pro...
Graph Theory As I Have Known It
A unique introduction to graph theory, written by one of the founding fathers. Professor William Tutte, codebreaker and mathematician, details his experiences in the area and provides a fascinating insight into the processes leading to his proofs.
