Opening book details…
Can I read Fundamentals of Advanced Mathematics V2 : Field Extensions, Topology and Topological Vector Spaces, Functional Spaces, and Sheaves on EtoBox?
Fundamentals of Advanced Mathematics V2 : Field Extensions, Topology and Topological Vector Spaces, Functional Spaces, and Sheaves by Bourles, Henri (author.) is a mathematics available to read on EtoBox.
What is Fundamentals of Advanced Mathematics V2 : Field Extensions, Topology and Topological Vector Spaces, Functional Spaces, and Sheaves about?
This precis, comprised of three volumes, of which this book is the first, exposes the mathematical elements which make up the foundations of a number of contemporary scientific methods: modern theory on systems, physics and engineering. This first volume focuses primarily on algebraic questions: categories and functors, groups, rings, modules and algebra. Notions are introduced in a general framework and then studied in the context of commutative and homological algebra; their application in alg
Who reads Fundamentals of Advanced Mathematics V2 : Field Extensions, Topology and Topological Vector Spaces, Functional Spaces, and Sheaves?
It is typically read by self-directed learners exploring a subject in depth.
Common subject areas: history, science, philosophy, social sciences.
- Author
- Bourles, Henri (author.)
- Publisher
- ISTE Press Ltd ; Kidlington
- Published
- 2018
- Language
- EN
- ISBN
- 9781785481734
- Category
- mathematics
- Subjects
- Mathematics, Mathematical Theory, Stem
- Updated
- 2026-03-25
Other editions & translations
More by Bourles, Henri (author.)
Browse all works by Bourles, Henri (author.)
Similar books
- Fundamentals of Advanced Mathematics 1 by Bourles, Henri — Henri Bourlès (2017)
- Topological Vector Spaces — by Helmut H. Schaefer (1966)
- Functional Analysis. Topological Vector Spaces — Wilde I.F. (2003)
- A Course on Topological Vector Spaces (Compact Textbooks in Mathematics) — Jürgen Voigt (2020)
- Topological Vector Spaces — A.P. Robertson, Wendy
- Ordered Topological Vector Spaces — Anthony L Peressini (1967)