Tu, Zhanchun Ou-yang Zhong-can Liu, Ji-xing Geometric methods in the elastic theory of membranes in liquid crystal phases 9789813227729

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Автор: Tu, Zhanchun Ou-yang Zhong-can Liu, Ji-xing
Название: Geometric methods in the elastic theory of membranes in liquid crystal phases
ISBN: 9789813227729
Издательство: World Scientific Publishing
Классификация:

Биофизика

ISBN-10: 9813227729
Обложка/Формат: Hardcover
Страницы: 288
Вес: 0.56 кг.
Дата издания: 17.01.2018
Серия: Peking university-world scientific advanced physics series
Язык: English
Издание: Second edition
Размер: 160 x 236 x 23
Читательская аудитория: Tertiary education (us: college)
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Поставляется из: Англии
Описание: The book is highly recommended as a reference for advanced graduate students and scholars involved in geometric analysis of membranes and other elastic surfaces. Valuable techniques may be learned from the book (TM)s model constructions and sequential derivations and presentations of governing equations. Detailed analysis and solutions enable the reader with an increased understanding of the physical characteristics of membranes in liquid crystal phases such as their preferred shapes.Contemporary PhysicsThis is the second edition of the book Geometric Methods in Elastic Theory of Membranes in Liquid Crystal Phases published by World Scientific in 1999. This book gives a comprehensive treatment of the conditions of mechanical equilibrium and the deformation of membranes as a surface problem in differential geometry. It is aimed at readers engaging in the field of investigation of the shape formation of membranes in liquid crystalline state with differential geometry. The material chosen in this book is mainly limited to analytical results. The main changes in this second edition are: we add a chapter (Chapter 4) to explain how to calculate variational problems on a surface with a free edge by using a new mathematical tool -- moving frame method and exterior differential forms -- and how to derive the shape equation and boundary conditions for open lipid membranes through this new method. In addition, we include the recent concise work on chiral lipid membranes as a section in Chapter 5, and in Chapter 6 we mention some topics that we have not fully investigated but are also important to geometric theory of membrane elasticity.

Geometric methods in the elastic theory of membranes in liquid crystal phases, Tu, Zhanchun Ou-yang Zhong-can Liu, Ji-xing