Opening book details…
Can I read Homotopy Theory, Volume 8 (pure And Applied Mathematics) on EtoBox?
Homotopy Theory, Volume 8 (pure And Applied Mathematics) by Sze-Tsen Hu (Eds.) is a nonfiction available to read on EtoBox.
What is Homotopy Theory, Volume 8 (pure And Applied Mathematics) about?
The recognition of the branch of mathematics now known as homotopy theory occurred a few years after the introduction of homotopy groups by Witold Hurewicz in 1935. Since then, thanks to numerous advances by many researchers, it plays an increasingly important role in the expanding field of algebraic topology. This book is designed for the beginning student or newcomer to this branch of mathematics--who has a little knowledge of algebraic topology--to be introduced to the basic principles of homotopy theory. There is enough detail to provide a full understanding of the fundamental ideas and mastery of elementary techniques, which will hopefully lead to more advanced studies in the topic
Who reads Homotopy Theory, Volume 8 (pure And Applied Mathematics)?
It is typically read by self-directed learners exploring a subject in depth.
Common subject areas: history, science, philosophy, social sciences.
- Author
- Sze-Tsen Hu (Eds.)
- Publisher
- Academic Press, Elsevier
- Published
- 1959
- Language
- EN
- ISBN
- 9786611763664
- Category
- nonfiction
- Subjects
- Mathematics, Stem
Other editions & translations
More by Sze-Tsen Hu (Eds.)
Browse all works by Sze-Tsen Hu (Eds.)
Similar books
- Local Homotopy Theory (Springer Monographs in Mathematics) — John F. Jardine (2015)
- Differential Manifolds (Pure and Applied Mathematics) — Antoni A. Kosinski (1992)
- Fibrewise Homotopy Theory (Springer Monographs in Mathematics) — Michael Charles Crabb, Ioan Mackenzie James (auth.) (1998)
- Radical Theory of Rings (Pure and Applied Mathematics, 261) (Pure and Applied Mathematics) — J.W. Gardner, Richárd Wiegandt, B. J. (2003)
- Representation Theory and Higher Algebraic K-Theory (Pure and Applied Mathematics) — Aderemi O Kuku (2006)
- Rational Homotopy Theory and Differential Forms Volume 16 || — Phillip Griffiths, John Morgan (auth.) (2013)
