Configuration spaces : geometry, topology and representation theory

TextLanguage: English Series: Springer INdAM Series ; 14Publication details: Switzerland : Springer, 2016. Description: xii, 379p. : 56 illustrations, 16 illustrations in colorISBN: 9783319315799Subject(s): Geometry, Algebraic | Combinatorics | Geometry | Topology | Briad groups | Lie groups | MatroidsDDC classification: 514.15 Online resources: Table of contents | Reviews Summary: This book collects the scientific contributions of a group of leading experts who took part in the INdAM Meeting held in Cortona in September 2014. With combinatorial techniques as the central theme, it focuses on recent developments in configuration spaces from various perspectives. It also discusses their applications in areas ranging from representation theory, toric geometry and geometric group theory to applied algebraic topology.

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Item type	Current library	Call number	Status	Date due	Barcode
Book	NISER LIBRARY	514.15 CAL-C (Browse shelf(Opens below))	Available		25740
Book	NISER LIBRARY	514.15 CAL-C (Browse shelf(Opens below))	Available		25246

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Previous	514.144 UEB-F Foundations of incidence geometry: projective and polar spaces	514.144 UEB-F Foundations of incidence geometry: projective and polar spaces	514.15 BES-G Geometric group theory	514.15 CAL-C Configuration spaces : geometry, topology and representation theory	514.15 CAL-C Configuration spaces : geometry, topology and representation theory	514.15 KAP-G Geometry and dynamics of groups and spaces: in memeory of Alexander Reznikov	514.152.2 HUA-T Two-dimensional conformal geometry and vertex operator algebras	Next

This book collects the scientific contributions of a group of leading experts who took part in the INdAM Meeting held in Cortona in September 2014. With combinatorial techniques as the central theme, it focuses on recent developments in configuration spaces from various perspectives. It also discusses their applications in areas ranging from representation theory, toric geometry and geometric group theory to applied algebraic topology.

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