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Topologie algebrique: Chapitres 1 a 4 (Elements De Mathematique) (French Edition) 1ere ed. 2016 Edition
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Topologie algebrique: Chapitres 1 a 4 (Elements De Mathematique) (French Edition) 1ere ed. 2016 Edition
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.
Topologie algebrique: Chapitres 1 a 4 (Elements De Mathematique) (French Edition) 1ere ed. 2016 Edition
Item #: 27334233

Topologie algebrique: Chapitres 1 a 4 (Elements De Mathematique) (French Edition) 1ere ed. 2016 Edition

Item #: 27334233

MWK 127085

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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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What Stands Out

Comprehensive Overview
This book offers a thorough examination of algebraic topology concepts, making it essential for students and scholars who seek a deep understanding of foundational theories and applications.
Clear Explanations
The text simplifies complex topics through clear language and structured chapters, ensuring accessibility for both beginners and advanced learners in mathematical studies.
Academic Credibility
Authored by reputable mathematicians, this edition provides reliable content and insights that align with academic standards, making it indispensable for university courses and research references.

Product Details

Get the best deals on Topologie Algébrique book - French Edition, Elements De Mathematique. Shop now and save on French 1ère éd. 2016 Edition. Shop at Ubuy Malawi
Item Weight1 lbs (450 grams)

Who Should Buy?

Suitable For
  • Mathematics Students

    Ideal for university-level students studying topology, providing foundational concepts in algebraic topology with comprehensive explanations.

  • French Speakers

    Designed for French-speaking learners, making the complex subject of algebraic topology accessible in their native language.

  • Self-learners

    Great for independent learners who aim to grasp algebraic topology concepts without formal classroom structure or instruction.

Not Suitable For
  • Beginner Learners

    Not suitable for absolute beginners in mathematics, as it presumes prior knowledge of algebra and topology basics.

  • Non-French Speakers

    Content is exclusively in French, which limits accessibility for individuals who do not understand the language.

  • Casual Readers

    Not ideal for casual readers interested in light mathematics, as it delves deeply into complex theoretical discussions.

Product Description

Topologie algebrique: Chapitres 1 a 4 (Elements De Mathematique) (French Edition) 1ere ed. 2016 Edition

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Customer Questions & Answers

  • Question: What is 'Topologie algébrique: Chapitres 1 à 4 Elements De Mathématique' about?

    Answer: This book provides a foundational understanding of algebraic topology, focusing on the first four chapters of the mathematical concepts essential for learning this complex topic. It covers key principles such as topological spaces, continuity, and homeomorphisms that are crucial for establishing more advanced theories in mathematics. Students and researchers alike can benefit from its clear explanations and structured approach, making it a vital resource for anyone delving into algebraic topology.
  • Question: Who is the target audience for this book?

    Answer: The primary audience includes undergraduate and graduate students studying mathematics, particularly those focusing on topology. Additionally, researchers and educators looking to refresh their knowledge or seeking supplemental material for teaching can find this book valuable. It serves as a robust reference, providing both theoretical insights and practical examples, allowing learners to develop a strong conceptual framework in algebraic topology.
  • Question: Is this book suitable for beginners in mathematics?

    Answer: While 'Topologie algébrique' can be approached by beginners, it is recommended that readers possess a basic understanding of mathematical concepts such as set theory and functions. The book’s structured content builds from simpler concepts to more complex theories, making it accessible for those who are transitioning from introductory mathematics courses. It can serve as a stepping stone for further studies in advanced mathematical topics.
  • Question: What are the key topics covered in the first four chapters?

    Answer: The first four chapters of the book delve into fundamental topics such as topological spaces, properties of continuity, and the basis of open and closed sets. These concepts are foundational for understanding more intricate ideas in algebraic topology. Each chapter is designed to build upon the previous one, ensuring that readers can progressively deepen their knowledge while engaging with practical problems and clarified definitions along the way.
  • Question: How does this book compare to other algebraic topology resources?

    Answer: This book stands out due to its focus on clarity and structured learning. Compared to other algebraic topology texts, it emphasizes foundational concepts before progressing to complex theories. Its organization aids in retention and comprehension, making it especially useful for students. Additionally, by incorporating examples and exercises, it allows readers to apply theoretical knowledge practically, which is often lacking in more advanced texts.
  • Question: Are there any supplementary materials or exercises included?

    Answer: Yes, the book features exercises at the end of each chapter that reinforce learning and provide practical applications of the concepts covered. These exercises range from basic problems to more challenging scenarios, encouraging critical thinking and a deeper understanding of algebraic topology. This aspect makes the book particularly effective for classroom settings or self-study where practice is essential for mastering the material.
  • Question: Can this book be used for self-study?

    Answer: Absolutely! 'Topologie algébrique' is designed with self-learners in mind. Its clear explanations and logical progression make it suitable for individuals who wish to study independently. The exercises included serve as a practical way to apply concepts learned, reinforcing knowledge as readers progress through the content. Whether you’re studying for an exam or expanding your mathematical understanding, this book makes an excellent companion for self-study.
  • Question: What is the significance of algebraic topology in mathematics?

    Answer: Algebraic topology is significant as it provides tools for analyzing and understanding the shapes and spaces underlying various branches of mathematics. It connects areas such as geometry, algebra, and analysis, allowing for a comprehensive examination of properties that remain invariant under continuous transformations. This interdisciplinary approach has profound implications across fields, including theoretical physics, data science, and more, highlighting its relevance in both pure and applied mathematics.
  • Question: Where can I buy 'Topologie algébrique: Chapitres 1 à 4 Elements De Mathématique'?

    Answer: You can purchase 'Topologie algébrique: Chapitres 1 à 4 Elements De Mathématique French Edition 1ère éd. 2016' from Ubuy, which offers a convenient platform for acquiring this insightful textbook in Malawi. Ubuy provides a user-friendly interface and a comprehensive selection of educational resources, making it easier for you to enhance your mathematical knowledge.
  • Question: What language is this book available in, and is it suitable for non-French speakers?

    Answer: The book is published in French, focusing on a comprehensive understanding of algebraic topology in that language. While non-French speakers may find it beneficial, having a good command of the language is essential to grasp the concepts effectively. However, for those with a basic understanding of the French language, it can serve as an excellent resource to improve both mathematical knowledge and language skills simultaneously.

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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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