K-Theory, Arithmetic and Geometry
K-Theory, Arithmetic and Geometry Seminar, Moscow University, 1984–1986 / [electronic resource] :
edited by Yuri I. Manin.
- VIII, 404 p. online resource.
- Lecture Notes in Mathematics, 1289 0075-8434 ; .
- Lecture Notes in Mathematics, 1289 .
Height pairing between algebraic cycles -- On the derived category of perverse sheaves -- How to glue perverse sheaves -- Sheaves of the Virasoro and Neveu-Schwarz algebras -- Additive K-theory -- Cyclic homology of algebras with quadratic relations, universal enveloping algebras and group algebras -- On homotopy limit of homotopy algebras -- On the delooping of Chern character and Adams operations -- Noncommutative residue Chapter I. Fundamentals.
This volume of research papers is an outgrowth of the Manin Seminar at Moscow University, devoted to K-theory, homological algebra and algebraic geometry. The main topics discussed include additive K-theory, cyclic cohomology, mixed Hodge structures, theory of Virasoro and Neveu-Schwarz algebras.
9783540480167
10.1007/BFb0078363 doi
Algebraic topology.
Algebra.
Geometry, algebraic.
Algebraic Topology.
Category Theory, Homological Algebra.
Algebraic Geometry.
QA612-612.8
514.2
Height pairing between algebraic cycles -- On the derived category of perverse sheaves -- How to glue perverse sheaves -- Sheaves of the Virasoro and Neveu-Schwarz algebras -- Additive K-theory -- Cyclic homology of algebras with quadratic relations, universal enveloping algebras and group algebras -- On homotopy limit of homotopy algebras -- On the delooping of Chern character and Adams operations -- Noncommutative residue Chapter I. Fundamentals.
This volume of research papers is an outgrowth of the Manin Seminar at Moscow University, devoted to K-theory, homological algebra and algebraic geometry. The main topics discussed include additive K-theory, cyclic cohomology, mixed Hodge structures, theory of Virasoro and Neveu-Schwarz algebras.
9783540480167
10.1007/BFb0078363 doi
Algebraic topology.
Algebra.
Geometry, algebraic.
Algebraic Topology.
Category Theory, Homological Algebra.
Algebraic Geometry.
QA612-612.8
514.2