Zebediahs journey through life brings him into contact with those who love him and those who do not . A journey of hope, despair, happiness, and ultimate betrayal.
Part of the Medical Guides to Complementary and Alternative Medicine Series, this comprehensive resource offers brief, yet thorough coverage of alternative and complementary hands-on therapies, including Chiropractic, Healing Touch/Therapeutic Touch, Reiki, and massage. Focusing on manipulative techniques and their therapeutic applications to common and un-common disorders, it addresses both Eastern and Western approaches to the discipline. Ideal for comparing and contrasting the various forms of manual therapeutics, it describes the basic philosophy and theories of the different methods, as well as the techniques themselves. It also provides an overview of the principal manual therapies practiced worldwide, the theories and rationale behind them, and practice algorithms.
This exposition provides the state-of-the art on the differential geometry of hypersurfaces in real, complex, and quaternionic space forms. Special emphasis is placed on isoparametric and Dupin hypersurfaces in real space forms as well as Hopf hypersurfaces in complex space forms. The book is accessible to a reader who has completed a one-year graduate course in differential geometry. The text, including open problems and an extensive list of references, is an excellent resource for researchers in this area. Geometry of Hypersurfaces begins with the basic theory of submanifolds in real space forms. Topics include shape operators, principal curvatures and foliations, tubes and parallel hypersurfaces, curvature spheres and focal submanifolds. The focus then turns to the theory of isoparametric hypersurfaces in spheres. Important examples and classification results are given, including the construction of isoparametric hypersurfaces based on representations of Clifford algebras. An in-depth treatment of Dupin hypersurfaces follows with results that are proved in the context of Lie sphere geometry as well as those that are obtained using standard methods of submanifold theory. Next comes a thorough treatment of the theory of real hypersurfaces in complex space forms. A central focus is a complete proof of the classification of Hopf hypersurfaces with constant principal curvatures due to Kimura and Berndt. The book concludes with the basic theory of real hypersurfaces in quaternionic space forms, including statements of the major classification results and directions for further research.
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