Representation Theory and Algebraic Geometry / Edited by A. Martsinkovsky, G. Todorov.
Material type:
TextSeries: London Mathematical Society Lecture Note Series ; no. 238Publisher: Cambridge : Cambridge University Press, 1997Description: 1 online resource (132 pages) : digital, PDF file(s)Content type: text Media type: computer Carrier type: online resourceISBN: 9780511525995 (ebook)Other title: Representation Theory & Algebraic GeometryAdditional physical formats: Print version: : No titleDDC classification: 512/.24 LOC classification: QA176 | .R45 1997Online resources: Click here to access online Summary: This book contains seven lectures delivered at The Maurice Auslander Memorial Conference at Brandeis University in March 1995. The variety of topics covered at the conference reflects the breadth of Maurice Auslander's contribution to mathematics, which includes commutative algebra and algebraic geometry, homological algebra and representation theory. He was one of the founding fathers of homological ring theory and representation theory of Artin algebras. Undoubtedly, the most characteristic feature of his mathematics was the profound use of homological and functorial techniques. For any researcher into representation theory, algebraic or arithmetic geometry, this book will be a valuable resource.
E-BOOKS
| Current library | Home library | Call number | Materials specified | URL | Status | Date due | Barcode |
|---|---|---|---|---|---|---|---|
| IMSc Library | IMSc Library | Link to resource | Available | EBK12153 |
Title from publisher's bibliographic system (viewed on 16 Oct 2015).
This book contains seven lectures delivered at The Maurice Auslander Memorial Conference at Brandeis University in March 1995. The variety of topics covered at the conference reflects the breadth of Maurice Auslander's contribution to mathematics, which includes commutative algebra and algebraic geometry, homological algebra and representation theory. He was one of the founding fathers of homological ring theory and representation theory of Artin algebras. Undoubtedly, the most characteristic feature of his mathematics was the profound use of homological and functorial techniques. For any researcher into representation theory, algebraic or arithmetic geometry, this book will be a valuable resource.
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