Proceedings of a Conference on Local Fields: Nuffic Summer School Held at Driebergen. the Netherlands in 1966

Springer, T. A.

ISBN 10: 0123390508 / ISBN 13: 9780123390509

Published by Springer-Verlag, Berlin, 1967

About this Item

214 pp. Tightly bound. Text is free of markings. No ownership markings. No dust jacket. Note: The reason for the lower "good" rating is because the tips of four corners show light bumping along with some wear to the cloth at the tips. Published in light brown cloth with white type face on the front board and spine. This copy is smyth sewn. Smyth sewing is a method of bookbinding where groups of folded pages (referred to as signatures) are stitched together using binder thread. Each folded signature is sewn together individually with multiple stitches and then joined with other signatures to create the complete book block. This is the traditional and best method of bookbinding.

Seller Inventory # 031537

Bibliographic Details

• Title: Proceedings of a Conference on Local Fields: Nuffic Summer School Held at Driebergen. the Netherlands in 1966
• Publisher: Springer-Verlag, Berlin
• Publication Date: 1967
• Language: English
• ISBN 10: 0123390508
• ISBN 13: 9780123390509
• Binding: Hardcover
• Condition: Good
• Dust Jacket Condition: No Dust Jacket
• Seller catalogs:
  • Scholarly IV

About this title

Synopsis

Algebra, Topology, and Category A Collection of Papers in Honor of Samuel Eilenberg is a collection of papers dealing with algebra, topology, and category theory in honor of Samuel Eilenberg. Topics covered range from large modules over artin algebras to two-dimensional Poincaré duality groups, along with the homology of certain H-spaces as group ring objects. Variable quantities and variable structures in topoi are also discussed.Comprised of 16 chapters, this book begins by looking at the relationship between the representation theories of finitely generated and large (not finitely generated) modules over an artin algebra. The reader is then introduced to reduced bar constructions on deRham complexes; some properties of two-dimensional Poincaré duality groups; and properties invariant within equivalence types of categories. Subsequent chapters explore the work of Samuel Eilenberg in topology; local complexity of finite semigroups; global dimension of ore extensions; and the spectrum of a ringed topos.This monograph will be a useful resource for students and practitioners of algebra and mathematics.