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Black Dove
This is the first book of the Black Dove Trilogy. 14th century in Feudal Japan; the country is under the stranglehold of the brutal Kamakura Shogunate. For the common people this is a period of extreme oppression and control. Iga is a province ruled by a ruthless Daimyo - Saito Sakamura. Sakamura uses his army of highly skilled Samurai to enforce his control. He believes he is untouchable and completely secure in his mountain protected valley. However his control is about to be challenged by a series of seemingly unconnected events orchestrated by an invisible force. Black Dove is a story of hope, intrigue and overwhelming courage. It depicts a period in Japanese history where ordinary people developed seemingly super human powers. A period when these skills were used to help free their beloved country from the brutal stranglehold of the blood thirsty and power hungry Shogun. This is a story that gives us hope that no matter how high the odds, even one person can make a difference.
Finsler and Lagrange Geometries
In the last decade several international conferences on Finsler, Lagrange and Hamilton geometries were organized in Bra§ov, Romania (1994), Seattle, USA (1995), Edmonton, Canada (1998), besides the Seminars that periodically are held in Japan and Romania. All these meetings produced important progress in the field and brought forth the appearance of some reference volumes. Along this line, a new International Conference on Finsler and Lagrange Geometry took place August 26-31,2001 at the "Al.I.Cuza" University in Ia§i, Romania. This Conference was organized in the framework of a Memorandum of Un derstanding (1994-2004) between the "Al.I.Cuza" University in Ia§i, Romania and the University...
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The Geometry of Hamilton and Lagrange Spaces
This monograph presents for the first time the foundations of Hamilton Geometry. The concept of Hamilton Space, introduced by the first author and investigated by the authors, opens a new domain in differential geometry with large applications in mechanics, physics, optimal control, etc. The book consists of thirteen chapters. The first three chapters present the topics of the tangent bundle geometry, Finsler and Lagrange spaces. Chapters 4-7 are devoted to the construction of geometry of Hamilton spaces and the duality between these spaces and Lagrange spaces. The dual of a Finsler space is a Cartan space. Even this notion is completely new, its geometry has the same symmetry and beauty as that of Finsler spaces. Chapter 8 deals with symplectic transformations of cotangent bundle. The last five chapters present, for the first time, the geometrical theory and applications of Higher-Order Hamilton spaces. In particular, the case of order two is presented in detail. Audience: mathematicians, geometers, physicists, and mechanicians. This volume can also be recommended as a supplementary graduate text.
Lagrange and Finsler Geometry
The differential geometry of a regular Lagrangian is more involved than that of classical kinetic energy and consequently is far from being Riemannian. Nevertheless, such geometries are playing an increasingly important role in a wide variety of problems in fields ranging from relativistic optics to ecology. The present collection of papers will serve to bring the reader up-to-date on the most recent advances. Subjects treated include higher order Lagrange geometry, the recent theory of -Lagrange manifolds, electromagnetic theory and neurophysiology. Audience: This book is recommended as a (supplementary) text in graduate courses in differential geometry and its applications, and will also be of interest to physicists and mathematical biologists.
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Shinichi used to be an ordinary high school student, but now he is keeping a dark secret about the parasites that have invaded Earth and taken over the bodies of thousands of unwitting victims. It's a secret too dangerous to share, but too big to cover up, and Shinichi is stuck in the middle. Then he meets Kana, a bold girl with a strange gift that grants her the ability to detect the parasites…and Shinichi! Will Kana end up being ally or hindrance to Shinichi as he tries to maintain the careful balance of his own existence?
Volterra-hamilton Models In The Ecology And Evolution Of Colonial Organisms
This book begins with the modeling of evolutionary constraints on morphological diversity in ecology and then extends to development and evolution. The authors have used tractable, traditional models and mathematics, and carefully linked traditional ecological equations with production and consumption. This book contains new, more powerful models and has applied them, for example, in chemical ecology of coral reef. The production space serves as an appropriate background space from which the environmentally induced curvature in the allometric relations of superorganisms such as siphonophores, polymorphic bryozoans and ants can be measured. Projective differential geometry is used to formula dynamical models of evolution by heterochrony and by symbiosis and a theory of stable and weakly chaotic production, important in ecology and in modeling the evolution of individuality is developed.
Finslerian Geometries
The International Conference on Finsler and Lagrange Geometry and its Applications: A Meeting of Minds, took place August 13-20, 1998 at the University of Alberta in Edmonton, Canada. The main objective of this meeting was to help acquaint North American geometers with the extensive modern literature on Finsler geometry and Lagrange geometry of the Japanese and European schools, each with its own venerable history, on the one hand, and to communicate recent advances in stochastic theory and Hodge theory for Finsler manifolds by the younger North American school, on the other. The intent was to bring together practitioners of these schools of thought in a Canadian venue where there would be a...
Superficial Esophageal Neoplasm
This book, containing the proceedings of the 2000 Kyoto Symposium on Esophageal Cancer, is an important contribution for all types of physicians interested in both squamous and adenocarcinoma of the esophagus. The volume has great legitimacy and relevance. The symposia hosted by Professor Masayuki Imamura brought together the leaders in several disciplines from Japan with other acknowledged authorities from Europe, the United States, Australia, and other parts of Asia. Japan has long been a leader in making advances in understanding the pathology, diagnosis, and treatment of esophageal squamous cell carcinoma, for several decades originally led by Professor Komei Nakayama and his students. I...
Fundamentals of Finslerian Diffusion with Applications
The erratic motion of pollen grains and other tiny particles suspended in liquid is known as Brownian motion, after its discoverer, Robert Brown, a botanist who worked in 1828, in London. He turned over the problem of why this motion occurred to physicists who were investigating kinetic theory and thermodynamics; at a time when the existence of molecules had yet to be established. In 1900, Henri Poincare lectured on this topic to the 1900 International Congress of Physicists, in Paris [Wic95]. At this time, Louis Bachelier, a thesis student of Poincare, made a monumental breakthrough with his Theory of Stock Market Fluctuations, which is still studied today, [Co064]. Norbert Wiener (1923), w...
