Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series) Book

Name: Local Analysis for the Odd Order Theorem (London Mathematical Soc
Brand: University Press
SKU: 9780521457163
Price: 99.99 USD
Availability: InStock
Rating: 3 (2 reviews)

2 Ratings

Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series), In 1963 Walter Feit and John G. Thompson published a proof of a 1911 conjecture by Burnside that every finite group of odd order is solvable. This proof, which ran for 255 pages, was a tour-de-force of mathematics and inspired intense effort to classify f, Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series)

3 out of 5 stars based on 2 reviews

Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series)
Written by author Helmut Bender
Published by Cambridge University Press, January 1995
In 1963 Walter Feit and John G. Thompson published a proof of a 1911 conjecture by Burnside that every finite group of odd order is solvable. This proof, which ran for 255 pages, was a tour-de-force of mathematics and inspired intense effort to classify f
The book presents a new version of the local analysis section of the Feit-Thompson theorem.

Buy Digital USD$99.99

Book Categories

Authors

Preface
Ch. I Preliminary Results 1
1 Elementary Properties of Solvable Groups 1
2 General Results on Representations 9
3 Actions of Frobenius Groups and Related Results 17
4 p-Groups of Small Rank 33
5 Narrow p-Groups 44
6 Additional Results 49
Ch. II The Uniqueness Theorem 55
7 The Transitivity Theorem 55
8 The Fitting Subgroup of a Maximal Subgroup 61
9 The Uniqueness Theorem 64
Ch. III Maximal Subgroups 69
10 The Subgroups M[subscript [alpha]] and A[subscript [sigma]] 69
11 Exceptional Maximal Subgroups 80
12 The Subgroup E 83
13 Prime Action 97
Ch. IV The Family of All Maximal Subgroups of G 105
14 Maximal Subgroups of Type [actual symbol not reproducible] and Counting Arguments 105
15 The Subgroup M[subscript F] 117
16 The Main Results 123
App. A: Prerequisites and p-Stability 135
App. B: The Puig Subgroup 139
App. C: The Final Contradiction 145
App. D: CN-Groups of Odd Order 153
App. E: Further Results of Feit and Thompson 157
Bibliography 167
List of Symbols 169
Index 172

Title: Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series)

Manufacturer:

University Press

Item Number: 9780521457163

Publication Date: January 1995

Number: 1

Product Description: Full Name: Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series); Short Name:Local Analysis for the Odd Order Theorem

Universal Product Code (UPC): 9780521457163

WonderClub Stock Keeping Unit (WSKU): 9780521457163

Rating: 3/5 based on 2 Reviews

Image Location: https://wonderclub.com/images/covers/71/63/9780521457163.jpg

Category: Media >> Books

Weight: 0.200 kg (0.44 lbs)

Width: 6.000 cm (2.36 inches)

Heigh : 8.900 cm (3.50 inches)

Depth: 0.500 cm (0.20 inches)

Date Added: August 25, 2020, Added By: Ross

Date Last Edited: August 25, 2020, Edited By: Ross

Price	Condition	Delivery	Seller	Action
$99.99	Digital	Arrives between May 14 - Jun 13 Login to your account for a direct download. Some files are emailed from Dropbox. Continent $0.00 - World $0.00	WonderClub (9297 total ratings)

Question Concerning Local Analysis for the Odd Order Theorem

Ask a Question about Local Analysis for the Odd Order Theorem

No Question found!

Read Reviews for Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series) Write review

Richard Chappell

reviewed Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series) on September 11, 2020

Local Analysis for the Odd Order Theorem

Ø§Ù„ÙƒØªØ§Ø¨ Ù„Ø·ÙŠÙ ØªÙ…Ù†ÙŠØª Ù„Ùˆ Ù‚Ø±Ø£ØªÙ‡ Ù‚Ø¨Ù„ 10 Ø³Ù†ÙˆØ§Øª Ø§Ùˆ Ø£ÙƒØ«Ø±

You must be logged in to add to Wishlist

This item is in your Wish List

This item is in your Collection

This Item is in Your Inventory

You must be logged in to review the products

Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series), In 1963 Walter Feit and John G. Thompson published a proof of a 1911 conjecture by Burnside that every finite group of odd order is solvable. This proof, which ran for 255 pages, was a tour-de-force of mathematics and inspired intense effort to classify f, Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series)

Add Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series), In 1963 Walter Feit and John G. Thompson published a proof of a 1911 conjecture by Burnside that every finite group of odd order is solvable. This proof, which ran for 255 pages, was a tour-de-force of mathematics and inspired intense effort to classify f, Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series) to the inventory that you are selling on WonderClub

Add Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series), In 1963 Walter Feit and John G. Thompson published a proof of a 1911 conjecture by Burnside that every finite group of odd order is solvable. This proof, which ran for 255 pages, was a tour-de-force of mathematics and inspired intense effort to classify f, Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series) to your collection on WonderClub

Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series) Book

Book Categories

Authors

University Press

Question Concerning Local Analysis for the Odd Order Theorem

Read Reviews for Local Analysis for the Odd Order Theorem (London Mathematical Society Lecture Note Series) Write review

Login

Complaints

Blog

Games

Digital Media

Souls

Obituary

Contact Us

FAQ

You must be logged in to add to Wishlist

This item is in your Wish List

This item is in your Collection

This Item is in Your Inventory

You must be logged in to review the products

	Preface
Ch. I	Preliminary Results	1
1	Elementary Properties of Solvable Groups	1
2	General Results on Representations	9
3	Actions of Frobenius Groups and Related Results	17
4	p-Groups of Small Rank	33
5	Narrow p-Groups	44
6	Additional Results	49
Ch. II	The Uniqueness Theorem	55
7	The Transitivity Theorem	55
8	The Fitting Subgroup of a Maximal Subgroup	61
9	The Uniqueness Theorem	64
Ch. III	Maximal Subgroups	69
10	The Subgroups M[subscript [alpha]] and A[subscript [sigma]]	69
11	Exceptional Maximal Subgroups	80
12	The Subgroup E	83
13	Prime Action	97
Ch. IV	The Family of All Maximal Subgroups of G	105
14	Maximal Subgroups of Type [actual symbol not reproducible] and Counting Arguments	105
15	The Subgroup M[subscript F]	117
16	The Main Results	123
	App. A: Prerequisites and p-Stability	135
	App. B: The Puig Subgroup	139
	App. C: The Final Contradiction	145
	App. D: CN-Groups of Odd Order	153
	App. E: Further Results of Feit and Thompson	157
	Bibliography	167
	List of Symbols	169
	Index	172