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A thoroughly modern textbook for the sophomore-level differential equations course. The examples and exercises emphasize modeling not only in engineering and physics but also in applied mathematics and biology. There is an early introduction to numerical methods and, throughout, a strong emphasis on the qualitative viewpoint of dynamical systems. Bifurcations and analysis of parameter variation is a persistent theme. Presuming previous exposure to only two semesters of calculus, necessary linear algebra is developed as needed. The exposition is very clear and inviting. The book would serve well for use in a flipped-classroom pedagogical approach or for self-study for an advanced undergraduate or beginning graduate student. This second edition of Noonburg's best-selling textbook includes two new chapters on partial differential equations, making the book usable for a two-semester sequence in differential equations. It includes exercises, examples, and extensive student projects taken from the current mathematical and scientific literature.
This richly illustrated, modestly sized casebound book is devoted to Digital Marae; a major ongoing photographic and video project by one of New Zealand's foremost artists Lisa Reihana. Edited by Govett-Brewster Director and curator Rhana Devenport, contributors are leading Maori architectural historian Deidre Brown; Melbourne-based curator and writer Victoria Lynn and cultural theorist and sociologist Nikos Papastergiadis; and Te Papa curator Megan Tamati-Quennell. Additionally, an extended interview with Reihana by Devenport reveals the complex layers of influence that inform this ambitious and significant work.
Edited collection from acclaimed contemporary Woolf scholars, focusing on urban issues. These include addressing the ethical and political implications of Virginia Woolf’s work, a move that suggests new insights into Woolf as a “real world” social critic.
Almost as famous for the legendary excesses of his personal life as for his films, Sam Peckinpah (1925–1984) cemented his reputation as one of the great American directors with movies such as The Wild Bunch and Pat Garrett and Billy the Kid. Max Evans, one of Peckinpah’s best friends, experienced the director’s mercurial character and personal demons firsthand. In this enthralling memoir we follow Evans and Peckinpah through conversations in bars, family gatherings, binges on drugs and alcohol, struggles with film producers and executives, and Peckinpah’s abusive behavior—sometimes directed at Evans himself. Evans’s stories—most previously unpublished—provide a uniquely intimate look at Peckinpah, their famous friends (including Lee Marvin, Brian Keith, Joel McCrea, and James Coburn), and the business of Hollywood in the 1960s and 1970s.
Mathematics and Climate is a timely textbook aimed at students and researchers in mathematics and statistics who are interested in current issues of climate science, as well as at climate scientists who wish to become familiar with qualitative and quantitative methods of mathematics and statistics. The authors emphasize conceptual models that capture important aspects of Earth's climate system and present the mathematical and statistical techniques that can be applied to their analysis. Topics from climate science include the Earth?s energy balance, temperature distribution, ocean circulation patterns such as El Ni?o?Southern Oscillation, ice caps and glaciation periods, the carbon cycle, and the biological pump. Among the mathematical and statistical techniques presented in the text are dynamical systems and bifurcation theory, Fourier analysis, conservation laws, regression analysis, and extreme value theory. The following features make Mathematics and Climate a valuable teaching resource: issues of current interest in climate science and sustainability are used to introduce the student to the methods of mathematics and statistics; the mathematical sophistication increases as the book progresses and topics can thus be selected according to interest and level of knowledge; each chapter ends with a set of exercises that reinforce or enhance the material presented in the chapter and stimulate critical thinking and communication skills; and the book contains an extensive list of references to the literature, a glossary of terms for the nontechnical reader, and a detailed index.
?[Praeg] applies the notion of ?sacrificial violence?, as developed by Girard, to the genocide in Rwanda, necklace burnings in South Africa, and the phenomenon of family murders. He shows how there is an underlying logic tying these together, while at the same time resisting a unifying (modernist) discourse which attempts to eradicate the differences. This is an extremely interesting, at times fascinating, text. It is very well written and ... [the] insights gained leave no option but to rethink the manifestation of violence fundamentally.? ? Paul Cilliers Department of Philosophy, Stellenbosch University
Time-frequency analysis is a modern branch of harmonic analysis. It com prises all those parts of mathematics and its applications that use the struc ture of translations and modulations (or time-frequency shifts) for the anal ysis of functions and operators. Time-frequency analysis is a form of local Fourier analysis that treats time and frequency simultaneously and sym metrically. My goal is a systematic exposition of the foundations of time-frequency analysis, whence the title of the book. The topics range from the elemen tary theory of the short-time Fourier transform and classical results about the Wigner distribution via the recent theory of Gabor frames to quantita tive methods in time-frequency analysis and the theory of pseudodifferential operators. This book is motivated by applications in signal analysis and quantum mechanics, but it is not about these applications. The main ori entation is toward the detailed mathematical investigation of the rich and elegant structures underlying time-frequency analysis. Time-frequency analysis originates in the early development of quantum mechanics by H. Weyl, E. Wigner, and J. von Neumann around 1930, and in the theoretical foundation of information theory and signal analysis by D.