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K-Theory of Finite Groups and Orders (Lecture Notes in Mathematics)

K-Theory of Finite Groups and Orders (Lecture Notes in Mathematics)

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K-Theory of Finite Groups and Orders (Lecture Notes in Mathematics)

by Richard G. Swan

  • Used
  • good
Condition
Good
ISBN 10
354004938X
ISBN 13
9783540049388
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Champaign, Illinois, United States
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About This Item

Springer, January 1970. Trade . Good. Good Softcover. Light to Moderate soiling and shelfwear to covers, including mild curling. Name and date on title page. Pages yellowing, but clean and tight in binding. Pictures available upon request. A locally owned, independent book shop since 1984.

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Details

Bookseller
Jane Addams Book Shop US (US)
Bookseller's Inventory #
168783
Title
K-Theory of Finite Groups and Orders (Lecture Notes in Mathematics)
Author
Richard G. Swan
Format/Binding
Trade
Book Condition
Used - Good
Quantity Available
1
Binding
Unknown
ISBN 10
354004938X
ISBN 13
9783540049388
Publisher
Springer
Date Published
January 1970
Pages
238

Terms of Sale

Jane Addams Book Shop

30 day return guarantee, with full refund including shipping costs for up to 30 days after delivery if an item arrives misdescribed or damaged.

About the Seller

Jane Addams Book Shop

Seller rating:
This seller has earned a 5 of 5 Stars rating from Biblio customers.
Biblio member since 2010
Champaign, Illinois

About Jane Addams Book Shop

We are a locally owned, independent bookstore that has been in business for more than twenty-five years. With more than 70,000 titles in our shop we have a number of very well-stocked sections that span fifteen separate rooms on three floors.

Glossary

Some terminology that may be used in this description includes:

Title Page
A page at the front of a book which may contain the title of the book, any subtitles, the authors, contributors, editors, the...
Tight
Used to mean that the binding of a book has not been overly loosened by frequent use.
Shelfwear
Minor wear resulting from a book being place on, and taken from a bookshelf, especially along the bottom edge.
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