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Motivic Homotopy Theory : Lectures at a Summer School in Nordfjordeid, Norway, August 2002 / edited by Bjørn Ian Dundas, Marc Levine, Paul Arne Østvær, Oliver Röndigs, Vladimir Voevodsky.

Por: Colaborador(es): Tipo de material: TextoTextoSeries UniversitextEditor: Berlin, Heidelberg : Springer Berlin Heidelberg, 2007Descripción: x, 221 páginas recurso en líneaTipo de contenido:
  • texto
Tipo de medio:
  • computadora
Tipo de portador:
  • recurso en línea
ISBN:
  • 9783540458975
Formatos físicos adicionales: Edición impresa:: Sin títuloClasificación LoC:
  • QA612-612.8
Recursos en línea:
Contenidos:
Prerequisites in Algebraic Topology the Nordfjordeid Summer School on Motivic Homotopy Theory -- Basic Properties and Examples -- Deeper Structure: Simplicial Sets -- Model Categories -- Motivic Spaces and Spectra -- Background from Algebraic Geometry -- Elementary Algebraic Geometry -- Sheaves for a Grothendieck Topology -- Voevodsky’s Nordfjordeid Lectures: Motivic Homotopy Theory -- Voevodsky’s Nordfjordeid Lectures: Motivic Homotopy Theory.
Resumen: This book is based on lectures given at a summer school on motivic homotopy theory at the Sophus Lie Centre in Nordfjordeid, Norway, in August 2002. Aimed at graduate students in algebraic topology and algebraic geometry, it contains background material from both of these fields, as well as the foundations of motivic homotopy theory. It will serve as a good introduction as well as a convenient reference for a broad group of mathematicians to this important and fascinating new subject.
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Springer eBooks

Prerequisites in Algebraic Topology the Nordfjordeid Summer School on Motivic Homotopy Theory -- Basic Properties and Examples -- Deeper Structure: Simplicial Sets -- Model Categories -- Motivic Spaces and Spectra -- Background from Algebraic Geometry -- Elementary Algebraic Geometry -- Sheaves for a Grothendieck Topology -- Voevodsky’s Nordfjordeid Lectures: Motivic Homotopy Theory -- Voevodsky’s Nordfjordeid Lectures: Motivic Homotopy Theory.

This book is based on lectures given at a summer school on motivic homotopy theory at the Sophus Lie Centre in Nordfjordeid, Norway, in August 2002. Aimed at graduate students in algebraic topology and algebraic geometry, it contains background material from both of these fields, as well as the foundations of motivic homotopy theory. It will serve as a good introduction as well as a convenient reference for a broad group of mathematicians to this important and fascinating new subject.

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