| Charles A. Weibel - Mathematics - 2013 - 618 pages
Informally, $K$-theory is a tool for probing the structure of a mathematical object such as a ring or a topological space in terms of suitably parameterized vector spaces and ... | |
| Henri Cartan, Samuel Eilenberg - Mathematics - 1999 - 390 pages
When this book was written, methods of algebraic topology had caused revolutions in the world of pure algebra. To clarify the advances that had been made, Cartan and Eilenberg ... | |
| Sergei I. Gelfand, Yuri J. Manin - Mathematics - 2013 - 374 pages
Homological algebra first arose as a language for describing topological prospects of geometrical objects. As with every successful language it quickly expanded its coverage ... | |
| John S. Wilson - Mathematics - 1998 - 296 pages
This is the first book to be dedicated entirely to profinite groups, an area of algebra with important links to number theory and other areas of mathematics. It provides a ... | |
| Ragnar-Olaf Buchweitz, Helmut Lenzing - Mathematics - 396 pages
This proceedings volume resulted from the Tenth International Conference on Representations of Algebras and Related Topics held at The Fields Institute (Toronto, ON, Canada ... | |
| Anthony W. Knapp, David A. Vogan - Mathematics - 1995 - 948 pages
This book offers a systematic treatment--the first in book form--of the development and use of cohomological induction to construct unitary representations. George Mackey ... | |
| Jonathan Rosenberg - Mathematics - 1994 - 392 pages
Algebraic K-Theory plays an important role in many areas of modern mathematics: most notably algebraic topology, number theory, and algebraic geometry, but even including ... | |
| Peter J. Hilton, Urs Stammbach - Mathematics - 2012 - 366 pages
Homological algebra has found a large number of applications in many fields ranging from finite and infinite group theory to representation theory, number theory, algebraic ... | |
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