World Library  

Other People Who Read A Geometric Introduction to K Theory ; Topology Also Read


 
  • Cover Image

K-theory and Geometric Topology

By: Jonathan Rosenberg

Description: There are two reasons why this may be a useful exercise. First, it may help to show K-theorists brought up in the \algebraic school how their subject is related to topology. And secondly, clarifying the relationship between K- theory and topology may help topologists to extract from the wide body of K-theoretic literature the things they need to know to solve geometric problems

Read More
  • Cover Image

Vector Bundles K Theory

By: Allen Hatcher

Description: This note covers the following topics: Vector Bundles, Classifying Vector Bundles, Bott Periodicity, K Theory, Characteristic Classes, Stiefel-Whitney and Chern Classes, Euler and Pontryagin Classes, The J Homomorphism.

Read More
  • Cover Image

Algebraic Topology Lecture Notes 1

By: David Gauld

Description: This note covers the following topics: The Fundamental Group, Covering Projections, Running Around in Circles, The Homology Axioms, Immediate Consequences of the Homology Axioms, Reduced Homology Groups, Degrees of Spherical Maps again, Constructing Singular Homology Theory.

Read More
  • Cover Image

Algebraic Topology Lecture Notes 3

By: Evslin Jarah; Alexander Wijns

Description: This note covers the following topics: Group theory, The fundamental group, Simplicial complexes and homology, Cohomology, Circle bundles.

Read More
  • Cover Image

International School for Advanced Studies 1

By: U. Bruzzo

Description: This note covers the following topics: Basic Algebra of Polynomials, Induction and the Well ordering Principle, Sets, Some counting principles, The Integers, Unique factorization into primes, Prime Numbers, Sun Ze's Theorem, Good algorithm for exponentiation, Fermat's Little Theorem, Euler's Theorem, Primitive Roots, Exponents, Roots, Vectors and matrices, Motions in two and three dimensions, Permutations and Symmetric Groups, Groups: Lagrange's Theorem, Eul...

Read More
  • Cover Image

Algebraic Topology Lecture Notes 2

By: David Gauld

Description: This note covers the following topics: The Fundamental Group, Covering Projections, Running Around in Circles, The Homology Axioms, Immediate Consequences of the Homology Axioms, Reduced Homology Groups, Degrees of Spherical Maps again, Constructing Singular Homology Theory.

Read More
  • Cover Image

Algebraic Topology Hatcher

By: Allen Hatcher

Description: This book explains the following topics: Some Underlying Geometric Notions, The Fundamental Group, Homology, Cohomology and Homotopy Theory.

Read More
  • Cover Image

Lectures on K-theory I

By: Max Karoubi

Description: Lectures given at the School on Algebraic K-theory and its Applications

Read More
  • Cover Image

Lectures on Topics in Algebraic K-theory II

By: Hyman Bass
Read More
  • Cover Image

More Concise Algebraic Topology Localization, Completion, and Mode...

By: J. P. May; K. Ponto
Read More
  • Cover Image

A Concise Course in Algebraic Topology, J. P. May

By: J. P. May

Description: This book explains the following topics: The fundamental group and some of its applications, Categorical language and the van Kampen theorem, Covering spaces, Graphs, Compactly generated spaces, Cofibrations, Fibrations, Based cofiber and fiber sequences, Higher homotopy groups, CW complexes, The homotopy excision and suspension theorems, Axiomatic and cellular homology theorems, Hurewicz and uniqueness theorems, Singular homology theory, An introduction to K theory.

Read More
  • Cover Image

Introduction to Differential Topology, Part 2

By: Robbin Joel W. ; Dietmar A. Salamon

Description: The first half of the book deals with degree theory, the Pontryagin construction, intersection theory, and Lefschetz numbers. The second half of the book is devoted to differential forms and deRham cohomology.

Read More
  • Cover Image

Algebraic Topology Class Notes 1

By: Sjerve Denis; Benjamin Young

Description: This book covers the following topics: The Mayer-Vietoris Sequence in Homology, CW Complexes, Cellular Homology,Cohomology ring, Homology with Coefficient, Lefschetz Fixed Point theorem, Cohomology, Axioms for Unreduced Cohomology, Eilenberg-Steenrod axioms, Construction of a Cohomology theory, Proof of the UCT in Cohomology, Properties of Ext(A;G).

Read More
  • Cover Image

A Concise Course in Algebraic Topology

By: J. P. May

Description: This book explains the following topics: The fundamental group and some of its applications, Categorical language and the van Kampen theorem, Covering spaces, Graphs, Compactly generated spaces, Cofibrations, Fibrations, Based cofiber and fiber sequences, Higher homotopy groups, CW complexes, The homotopy excision and suspension theorems, Axiomatic and cellular homology theorems, Hurewicz and uniqueness theorems, Singular homology theory, An introduction to K theory.

Read More
  • Cover Image

Geometric Topology Localization, Periodicity, and Galois Symmetry I

By: Dennis Sullivan

Description: The seminal `MIT notes' of Dennis Sullivan were issued in June 970 and were widely circulated at the time. The notes had a ma- or in°uence on the development of both algebraic and geometric topology, pioneering

Read More
  • Cover Image

Algebraic K Theory ; Topology

By: Olivier Isely

Description: Algebraic K-theory is a branch of algebra dealing with linear algebra over a general ring A instead of over a eld.

Read More
  • Cover Image

Elliptic Curves and Algebraic Topology 2

By: Matthew Ando

Description: This note covers the following topics: Geometric reformulation, The Adams-Novikov spectral sequence, Elliptic cohomology, What is TMF, Geometric and Physical Aspect.

Read More
  • Cover Image

Differential Topology by Bjorn Ian Dundas

By: Bjorn Ian Dundas

Description: This note covers the following topics: Smooth manifolds, The tangent space, Regular values, Vector bundles, Constructions on vector bundles and Integrability.

Read More
  • Cover Image

Lecture Notes in Algebraic Topology I

By: Anant R. Shastri

Description: This book covers the following topics: Cell complexes and simplical complexes, fundamental group, covering spaces and fundamental group, categories and functors, homological algebra, singular homology, simplical and cellular homology, applications of homology.``

Read More
  • Cover Image

Algebraic Topology

By: Hopkins Michael; Akhil Mathew

Description: This lecture note explains everything about Algebraic Topology.

Read More
 
1
|
2
|
3
Records: 1 - 20 of 45 - Pages: 



Copyright © World Library Foundation. All rights reserved. eBooks from Hawaii eBook Library are sponsored by the World Library Foundation,
a 501c(4) Member's Support Non-Profit Organization, and is NOT affiliated with any governmental agency or department.