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This book offers an in-depth description and analysis of Chinese coin-like charms, which date back to the second century CE and which continued to be used until mid 20th century. This work is unique in that it provides an archaeological and analytical interpretation of the content of these metallic objects: inscriptive, pictorial or both. As the component chapters show, these coin-like objects represent a wealth of Chinese traditional folk beliefs, including but not limited to family values, social obligations and religious desires. The book presents a collection of contributed chapters, gathering a diverse range of perspectives and expertise from some of the world’s leading scholars in th...
This volume contains contributions from speakers at the 2015–2018 joint Johns Hopkins University and University of Maryland Complex Geometry Seminar. It begins with a survey article on recent developments in pluripotential theory and its applications to Kähler–Einstein metrics and continues with articles devoted to various aspects of the theory of complex manifolds and functions on such manifolds.
*Shortlisted for the BBC Radio 4 Thinking Allowed Award for Ethnography 2015* This book follows the global trail of one of the world's most unremarkable and ubiquitous objects - flip-flops. Through this unique lens, Caroline Knowles takes a ground level view of the lives and places of globalisation's back roads, providing new insights that challenge contemporary accounts of globalisation. Rather than orderly product chains, the book shows that globalisation along the flip-flop trail is a tangle of unstable, shifting, ad hoc and contingent connections. This book displays both the instabilities of the 'chains' and the complexities, personal topographies and skills with which people navigate these global uncertainties. Flip-Flop provides new ways of thinking about globalisation from the vantage point of the shifting landscape crossed by a seemingly ordinary and everyday commodity.
This book covers theoretical aspects of Catholic Religious Education in schools and examines them from multiple theoretical and contextual perspectives. It captures the contemporary academic and educational developments in the field of Religious Education while discussing in detail the challenges that Religious Educators face in different European, Asian, African, Australian, American and Latin American countries. The edited collection investigates how to pass on a Catholic heritage as a “living tradition” in diversely populated schools and communities. In this way it explores and asserts the proper identity of Catholic Religious Education in dialogue with Catechetics and with the wider ...
This is Part 1 of a two-volume set. Since Oscar Zariski organized a meeting in 1954, there has been a major algebraic geometry meeting every decade: Woods Hole (1964), Arcata (1974), Bowdoin (1985), Santa Cruz (1995), and Seattle (2005). The American Mathematical Society has supported these summer institutes for over 50 years. Their proceedings volumes have been extremely influential, summarizing the state of algebraic geometry at the time and pointing to future developments. The most recent Summer Institute in Algebraic Geometry was held July 2015 at the University of Utah in Salt Lake City, sponsored by the AMS with the collaboration of the Clay Mathematics Institute. This volume includes ...
The generalized Ricci flow is a geometric evolution equation which has recently emerged from investigations into mathematical physics, Hitchin's generalized geometry program, and complex geometry. This book gives an introduction to this new area, discusses recent developments, and formulates open questions and conjectures for future study. The text begins with an introduction to fundamental aspects of generalized Riemannian, complex, and Kähler geometry. This leads to an extension of the classical Einstein-Hilbert action, which yields natural extensions of Einstein and Calabi-Yau structures as ‘canonical metrics’ in generalized Riemannian and complex geometry. The book then introduces g...
For most mathematicians and many mathematical physicists the name Erich Kähler is strongly tied to important geometric notions such as Kähler metrics, Kähler manifolds and Kähler groups. They all go back to a paper of 14 pages written in 1932. This, however, is just a small part of Kähler's many outstanding achievements which cover an unusually wide area: From celestial mechanics he got into complex function theory, differential equations, analytic and complex geometry with differential forms, and then into his main topic, i.e. arithmetic geometry where he constructed a system of notions which is a precursor and, in large parts, equivalent to the now used system of Grothendieck and Dieu...
This edited volume has a two-fold purpose. First, comprehensive survey articles provide a way for beginners to ease into the corresponding sub-fields. These are then supplemented by original works that give the more advanced readers a glimpse of the current research in geometric analysis and related PDEs. The book is of significant interest for researchers, including advanced Ph.D. students, working in geometric analysis. Readers who have a secondary interest in geometric analysis will benefit from the survey articles. The results included in this book will stimulate further advances in the subjects: geometric analysis, including complex differential geometry, symplectic geometry, PDEs with ...
Selected, peer reviewed papers from the 3rd International Conference on Civil Engineering and Transportation (ICCET 2013), December 14-15, 2013, Kunming, China
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