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- 708pages
- 25 heures de lecture
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Pub 2016-05-01 World Book Publishing Company The book is an introductory textbook for graduate students on smooth manifold theory. designed to allow students need to be familiar with the manifold in mathematics and research work tools. such as smooth structure. tangent vectors and residual vector. vector bundles. caught and embedded submanifold on tensor differential forms. de Rham cohomology. vector field. flow. foliation. Lie derivative. Li Qun. Lee algebra. Take full advantage of the powerful tools of modern mathematics provided at the same time. the book uses as specific research methods to select a variety of images and geometric abstractions were intuitive thinking to consider discussions.
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Smooth Manifold Introduction - 2nd Edition, John Lee
- Langue
- Année de publication
- 2015
- product-detail.submit-box.info.binding
- (souple)
Modes de paiement
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- Titre
- Smooth Manifold Introduction - 2nd Edition
- Auteurs
- John Lee
- Publié
- 2015
- Format
- souple
- Pages
- 708
- ISBN10
- 7510098831
- ISBN13
- 9787510098833
- Séries
- Mots clés
- Nonfiction, Technologie & Ingénierie, Science et Mathématiques, Mathématiques, Manuels de mathématiques, Recherche
- Description
- Pub 2016-05-01 World Book Publishing Company The book is an introductory textbook for graduate students on smooth manifold theory. designed to allow students need to be familiar with the manifold in mathematics and research work tools. such as smooth structure. tangent vectors and residual vector. vector bundles. caught and embedded submanifold on tensor differential forms. de Rham cohomology. vector field. flow. foliation. Lie derivative. Li Qun. Lee algebra. Take full advantage of the powerful tools of modern mathematics provided at the same time. the book uses as specific research methods to select a variety of images and geometric abstractions were intuitive thinking to consider discussions.