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Topologie algebrique: Chapitres 1 a 4 (Elements De Mathematique) (French Edition)
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Ce livre des Éléments de mathématique est consacré à la Topologie algébrique, présentant la théorie des revêtements d'un espace topologique et du groupe de Poincaré.
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Product Details
| Publisher | Springer |
| Publication date | April 7, 2016 |
| Edition | 1u00e8re u00e9d. 2016 |
| Language | French |
| Print length | 513 pages |
| ISBN-10 | 3662493608 |
| ISBN-13 | 978-3662493601 |
| Item Weight | 1.55 pounds (700 grams) |
| Dimensions | 6.1 x 1.17 x 9.25 inches (15.5 x 3 x 23.5 cm) |
Who Should Buy?
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Mathematics Students
Ideal for university-level students studying topology, providing foundational concepts in algebraic topology with comprehensive explanations.
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French Speakers
Designed for French-speaking learners, making the complex subject of algebraic topology accessible in their native language.
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Self-learners
Great for independent learners who aim to grasp algebraic topology concepts without formal classroom structure or instruction.
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Beginner Learners
Not suitable for absolute beginners in mathematics, as it presumes prior knowledge of algebra and topology basics.
Product Description
Topologie algebrique: Chapitres 1 a 4 (Elements De Mathematique) (French Edition)
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Abstract Editorial Review
The Topologie Algebrique book, written in French, is an excellent resource for anyone studying algebraic topology. The book covers chapters 1 to 4 and is part of the Elements De Mathematique series. It was first published in 2016. The content is well-organized and comprehensive, making it suitable for both beginners and advanced learners. The book provides clear explanations, accompanied by numerous examples and exercises to reinforce understanding. Overall, it is a highly recommended reference for anyone interested in algebraic topology.
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Pros
- Comprehensive coverage of chapters 1 to 4
- Suitable for both beginners and advanced learners
- Clear explanations with numerous examples
- Included exercises to reinforce understanding
Product Price History
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Features & Benefits
- Dédicacé à la Topologie algébrique.
- Présentation de la théorie des revêtements d'un espace topologique et du groupe de Poincaré.
- Construction du revêtement universel, équivalence de catégories entre revêtements et actions du groupe de Poincaré.
- Démonstration du théorème de van Kampen exprimant le groupoïde de Poincaré d'un espace topologique.
- Présentation explicite du groupe de Poincaré dans de nombreuses situations géométriques.
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