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Taoism For Dummies (Paperback): Jonathan Herman Taoism For Dummies (Paperback)
Jonathan Herman
R471 R432 Discovery Miles 4 320 Save R39 (8%) Ships in 9 - 17 working days

The definitive guide to understanding Taoism--no matter your background or faith

Lao Tzu's "Tao Te Ching" is the second most translated book in the world, and the practice of religious Taoism is on the rise in China, where adherents currently number in the hundreds of millions. Yet there remains a remarkable lack of reliable information about Taoism for curious westerners. "Taoism For Dummies" provides comprehensive coverage of Taoism's origins in China's Chou Dynasty, its underlying quietist principles, its emergence as a major religion, various interpretation of its core texts, including both Eastern and Western interpretations, key Taoist concepts, and much more. It also provides a fascinating glimpse of Taoism in contemporary China.The ideal guide for readers interested in this influential religion, as well as those taking an introductory course on Taoism or Chinese ReligionA valuable source of insight for those with an interest in modern Chinese culture and beliefs

Hamiltonian Group Actions and Equivariant Cohomology (Paperback, 1st ed. 2019): Shubham Dwivedi, Jonathan Herman, Lisa C.... Hamiltonian Group Actions and Equivariant Cohomology (Paperback, 1st ed. 2019)
Shubham Dwivedi, Jonathan Herman, Lisa C. Jeffrey, Theo Van Den Hurk
R1,445 Discovery Miles 14 450 Ships in 9 - 17 working days

This monograph could be used for a graduate course on symplectic geometry as well as for independent study. The monograph starts with an introduction of symplectic vector spaces, followed by symplectic manifolds and then Hamiltonian group actions and the Darboux theorem. After discussing moment maps and orbits of the coadjoint action, symplectic quotients are studied. The convexity theorem and toric manifolds come next and we give a comprehensive treatment of Equivariant cohomology. The monograph also contains detailed treatment of the Duistermaat-Heckman Theorem, geometric quantization, and flat connections on 2-manifolds. Finally, there is an appendix which provides background material on Lie groups. A course on differential topology is an essential prerequisite for this course. Some of the later material will be more accessible to readers who have had a basic course on algebraic topology. For some of the later chapters, it would be helpful to have some background on representation theory and complex geometry.

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