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This little book describes the past, present and future of black holes through a funny and engaging story involving Grandpa Louie, his two grandchildren and two of their friends.During a beautiful sun

This little book describes the past, present and future of black holes through a funny and engaging story involving Grandpa Louie, his two grandchildren and two of their friends.During a beautiful sun

《瀕危動物歷險記》身歷其境的接觸超過15種獨特的生物，而他們有可能永遠消失在我們的世界。為什麼丹頂鶴會跳舞？巴西三帶犰狳能變成一顆球？為什麼北海狗的數量在不斷減少？與世界上最大的魚類--鯨鯊一起游泳；欣賞稀有而美麗的白鱀豚；在京那岸巴當河與婆羅洲象一起玩耍；從冰冷的海水到竹林，從熱帶森林到自然保護區，以前所未有的方式認識這些難以捉摸的瀕危生物!Adventures with Endangered Animals is an immersive encounter with more than 15 unique creatures in danger of being lost to our world forever. Why do red-crowned cranes dance? How is the Brazilian three-banded armadillo able to turn into a ball? Why are the northern fur seals decreasing in number? Swim with the world's largest fish, the whale shark. Admire the rare and beautiful baiji. And play with the Borneo elephants in the Kinabatangan River. From the freezing ocean waters to bamboo forests, and from tropical forests to nature reserves, experience these elusive endangered creatures as never before!

《瀕危動物歷險記》身歷其境的接觸超過15種獨特的生物，而他們有可能永遠消失在我們的世界。為什麼丹頂鶴會跳舞？巴西三帶犰狳能變成一顆球？為什麼北海狗的數量在不斷減少？與世界上最大的魚類--鯨鯊一起游泳；欣賞稀有而美麗的白鱀豚；在京那岸巴當河與婆羅洲象一起玩耍；從冰冷的海水到竹林，從熱帶森林到自然保護區，以前所未有的方式認識這些難以捉摸的瀕危生物!Adventures with Endangered Animals is an immersive encounter with more than 15 unique creatures in danger of being lost to our world forever. Why do red-crowned cranes dance? How is the Brazilian three-banded armadillo able to turn into a ball? Why are the northern fur seals decreasing in number? Swim with the world's largest fish, the whale shark. Admire the rare and beautiful baiji. And play with the Borneo elephants in the Kinabatangan River. From the freezing ocean waters to bamboo forests, and from tropical forests to nature reserves, experience these elusive endangered creatures as never before!

The book provides a broad introduction to some of the fascinating and beautiful areas of Discrete Mathematical Structures. It starts with a chapter on sets, gives some beautiful examples in logic, a n

The book provides a broad introduction to some of the fascinating and beautiful areas of Discrete Mathematical Structures. It starts with a chapter on sets, gives some beautiful examples in logic, a n

The wave maps system is one of the most beautiful and challenging nonlinear hyperbolic systems, which has captured the attention of mathematicians for more than thirty years now. In the study of its v

This invaluable book provides an introduction to the beautiful and deep subject of filling Dehn surfaces in the study of topological 3-manifolds. This book presents, for the first time in English and

This unique volume reviews the beautiful architectures and varying mechanical actions of the set of specialized cellular proteins called molecular chaperones, which provide essential kinetic assistanc

This invaluable book provides a broad and comprehensive introduction to the fascinating and beautiful subject of timeless approaches in physics, focusing the attention in particular on significant mod

This unique volume presents a fruitful and beautiful mathematical world hidden in Caianiello's neuronic equations, which describe the instantaneous behavior of a model of a brain or thinking machine.

The Quantum Hall Effect (QHE) is one of the most fascinating and beautiful phenomena in all branches of physics. Tremendous theoretical and experimental developments are still being made in this spher

This invaluable book provides a broad introduction to the fascinating and beautiful subject of Fractional Calculus of Variations (FCV). In 1996, FVC evolved in order to better describe non-conservativ

The aim of this book is to give as detailed a description as is possible of one of the most beautiful and complicated examples in low-dimensional topology. This example is a gateway to a new idea of h

Energy of knots is a theory that was introduced to create a "canonical configuration" of a knot - a beautiful knot which represents its knot type. This book introduces several kinds of energies, and s

Why, in nature, a world seemingly controlled by the chaotic rules of physics, do we find naturally occurring beautiful spirals, vortices, crystalline lattices and other patterns? This text take a care

The main legs of the journey Chan (mathematics, U. of Illinois-Springfield) walks fellow mathematicians through are Jacobi's triple product identity, the Rogers-Ramanujan identities, the "most beautif

In this text for graduate or advanced undergraduate students, Sutherland (physics, U. of Utah) describes a discipline (considered too mathematical for physics but too imbued with physics to be mathema

Since its birth in Poincaré's seminal 1894 "Analysis Situs", topology has become a cornerstone of mathematics. As with all beautiful mathematical concepts, topology inevitably — resonating w

Since its birth in Poincaré's seminal 1894 "Analysis Situs", topology has become a cornerstone of mathematics. As with all beautiful mathematical concepts, topology inevitably — resonating w