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The Way of Complete Perfection
Originating about 1163 CE, Quanzhen (Complete Perfection) Daoism is one of the most important Daoist movements in Chinese history. It remains the dominant form of monastic Daoism in the modern world, especially in its Longmen (Dragon Gate) lineage. This landmark anthology provides complete or partial translations of twenty-one Quanzhen texts. Most have never been translated or even discussed in scholarly literature. Louis Komjathy gives particular attention to work completed by the Quanzhen movement's founder, Wang Chongyang (1113–1170 CE), and his first generation disciples. Translations include representative works from every major genre of Quanzhen literature, from poetry and discourse records to didactic texts, commentaries, and hagiographies. Three monastic manuals from the late medieval and late imperial periods of Quanzhen history are also included. An introduction to Quanzhen Daoism begins the work, and each chapter provides discussions of the history and topics relevant to each translation.
Daoism Handbook
Thirty major scholars in the field wrote this new, authoritative guide to the main features and development of Daoism. The chapters are devoted to either specific periods, or topics such as Women in Daoism, Daoism in Korea and Daoist Ritual Music. Each chapter rigidly deals with a fixed set of aspects, such as history, texts, worldview and practices. Clear markings in the chapters themselves and a detailed index make this volume the most accessible key resource on Daoism past and present.
Facets of Qing Daoism
As China is rapidly reemerging as the world’s dominant economic powerhouse that it had been until the mid-eighteenth century, interest in its religions and philosophies is on the rise. Just as the history and culture of Western civilizations can hardly be grasped without a measure of knowledge about Christianity, an understanding of Chinese civilization and its history seems impossible without some comprehension of Daoism. Though it has long been clear that modern Daoism has its roots in Daoist movements of the Qing dynasty (1644–1911), research on premodern Daoism had been largely neglected. Published in six languages (Italian, French, English, German, Chinese, and Japanese), the pionee...
Taoism
Religious Studies in Contemporary China Collection, Taoism gathers together English translations of seventeen articles originally published in the People’s Republic of China between 1947 and 2006, and republished together in 2008 as part of an edited volume of representative works in PRC Taoist studies.
The 37th Annual Conference on Power System and Automation in Chinese Universities (CUS-EPSA)
This book includes original, peer-reviewed research papers from the 37th Annual Conference of Power System and Automation in Chinese Universities (CUS-EPSA), held in Hangzhou, China on October 23-25, 2022. These papers cover topics as Evolution and development path of the power system, Resilience assessment, analysis and planning of power system, Power system planning and reliability, Modelling and simulation of novel power system, Power electronic for power system stability analysis, Power system relay protection and automation and so on. The papers included in this proceedings share the latest research results and practical application examples on the methodologies and algorithms in these areas, which makes the book a valuable reference for researchers, engineers, and university students.
Finsler Geometry
"Finsler Geometry: An Approach via Randers Spaces" exclusively deals with a special class of Finsler metrics -- Randers metrics, which are defined as the sum of a Riemannian metric and a 1-form. Randers metrics derive from the research on General Relativity Theory and have been applied in many areas of the natural sciences. They can also be naturally deduced as the solution of the Zermelo navigation problem. The book provides readers not only with essential findings on Randers metrics but also the core ideas and methods which are useful in Finsler geometry. It will be of significant interest to researchers and practitioners working in Finsler geometry, even in differential geometry or related natural fields. Xinyue Cheng is a Professor at the School of Mathematics and Statistics of Chongqing University of Technology, China. Zhongmin Shen is a Professor at the Department of Mathematical Sciences of Indiana University Purdue University, USA.
Fluorescence Spectroscopy, Imaging and Probes
The increased use of fluorescence techniques is greatly enhanced by the improved instrumentation pioneered by inventive scientists and now made available commercially by several high-tech companies. Moreover, the design and development of many new molecular probes with higher selectivity for specific microenvironmental properties has stimulated many new researchers to employ fluorescence techniques for solving their problems. This topic book, the second in his series, reflects this exciting scientific progress and deals, among others, with new approaches and new probes in fluorescence spectroscopy, single molecule fluorescence, applications in biomembrane and enzyme studies and imaging of living cells.
Differential Geometry
The editors dedicate this volume to the late S.–S. Chern, one of the great mathematicians of the twentieth century, and a leader in the field of differential geometry. Chern made seminal advances in areas such as web geometry, integral geometry, complex geometry, Riemannian geometry, and Finsler geometry. He is well-known for the Chern-Simons theory, the Chern-Weil theory, and Chern classes. His brilliant research and teaching have exerted a deep and lasting influence on mathematics.
Presented herein are survey papers by mathematicians from around the world, particularly from China, who review the present state of the areas in which Chern worked, and discuss the various directions which those fields will take in the future. This collection contains valuable information useful to graduate students and researchers.
Hamilton’s Ricci Flow
Ricci flow is a powerful analytic method for studying the geometry and topology of manifolds. This book is an introduction to Ricci flow for graduate students and mathematicians interested in working in the subject. To this end, the first chapter is a review of the relevant basics of Riemannian geometry. For the benefit of the student, the text includes a number of exercises of varying difficulty. The book also provides brief introductions to some general methods of geometric analysis and other geometric flows. Comparisons are made between the Ricci flow and the linear heat equation, mean curvature flow, and other geometric evolution equations whenever possible. Several topics of Hamilton's program are covered, such as short time existence, Harnack inequalities, Ricci solitons, Perelman's no local collapsing theorem, singularity analysis, and ancient solutions. A major direction in Ricci flow, via Hamilton's and Perelman's works, is the use of Ricci flow as an approach to solving the Poincaré conjecture and Thurston's geometrization conjecture.
