Robert OliverWhitehead Groups of Finite Groups
Herausgeber: Hitchin, N. J.
Robert W. Oliver II is a senior developer and DevOps consultant with over two decades of experience in the field. A truly full-stack programmer, Robert has architected both front-end and back-end systems and designed algorithms used in technologies operating at scales ranging from small to enterprise. With decades of experience working in Python, PHP, Ruby on Rails, JavaScript, C/C++, Rust, and C#, he is fluent in the languages of programming and system design.
Part I. General Theory: 1. Basic algebraic background
2. Structure theorems for K, of orders
3. Continuous K2 and localization sequences
4. The congruence subgroup problem
5. First applications of the congruence subgroup problem
6. The integral p-adic logarithm
Part II. Group rings of p-groups: 7. The torsion subgroup of Whitehead groups
Chapter 8. The p-adic quotient of SK,(Z[G]): p-groups
9. Cl1(Z[C]) for p-groups
10. The torsion free part of Wh(G)
Part III. General finite groups: 11. A quick survey of induction theory
12. The p-adic quotient of SK1(Z[G]): finite groups
13. CI1(Z[G]) for finite groups
14. Examples.