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About this book :-
Vector Bundles K Theory written by
Allen Hatcher .
The first portion of this book takes these theorems as its goals, with an exposition that should be accessible to bright undergraduates familiar with standard material in undergraduate courses in linear algebra, abstract algebra, and topology.
Later chapters of the book assume more, approximately the contents of a standard graduate course in algebraic topology. A concrete goal of the later chapters is to tell the full story on the stable J–homomorphism, which gives the first level of depth in the stable homotopy groups of spheres. Along the way various other topics related to vector bundles that are of interest independent of K–theory are also developed, such as the characteristic classes associated to the names Stiefel and Whitney, Chern, and Pontryagin.
Book Detail :-
Title: Vector Bundles K Theory
Edition:
Author(s): Allen Hatcher
Publisher:
Series:
Year: 2017
Pages: 124
Type: PDF
Language: English
ISBN:
Country: US
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About Author :-
Author Allen Hatcher was born in Indiana. After obtain his B.S from Oberlin College in 1966, he went for his graduate studies to Stanford University, where he received his Ph.D. in 1971.
Hatcher start his career in Princeton University Assistant Professor from 1973 to 1979. He was also a member of the Institute for Advanced Study in 1975–76 and 1979–80. Hatcher went on to become a professor at the University of California, Los Angeles in 1977.
From 1983 he has been a professor at Cornell University; he is now a professor emeritus. In 1978 Hatcher was an invited speaker at the International Congresses of Mathematicians in Helsinki.
All Famous Books of this Author :-
Here is list all books, text books, editions, versions or solution manuals notes avaliable of this author, We recomended you to download all.
• Introduction to Topology: Pure and Applied, Colin Adams, Robert Franzosa
• Introduction to Topology: Pure and Applied, Colin Adams, Robert Franzosa
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Book Contents :-
Vector Bundles K Theory written by
Allen Hatcher
cover the following topics.
1. Vector Bundles
2. K–Theory
3. Characteristic Classes
4. The J–Homomorphism
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