A1-Algebraic Topology over a Field (Lecture Notes in Mathematics Book 2052) 1st Edition by Fabien Morel (PDF)

    5

     

    Ebook Info

    • Published: 2012
    • Number of pages: 269 pages
    • Format: PDF
    • File Size: 3.25 MB
    • Authors: Fabien Morel

    Description

    This text deals with A1-homotopy theory over a base field, i.e., with the natural homotopy theory associated to the category of smooth varieties over a field in which the affine line is imposed to be contractible. It is a natural sequel to the foundational paper on A1-homotopy theory written together with V. Voevodsky. Inspired by classical results in algebraic topology, we present new techniques, new results and applications related to the properties and computations of A1-homotopy sheaves, A1-homology sheaves, and sheaves with generalized transfers, as well as to algebraic vector bundles over affine smooth varieties.

    User’s Reviews

    Keywords

    Free Download A1-Algebraic Topology over a Field (Lecture Notes in Mathematics Book 2052) 1st Edition in PDF format
    A1-Algebraic Topology over a Field (Lecture Notes in Mathematics Book 2052) 1st Edition PDF Free Download
    Download A1-Algebraic Topology over a Field (Lecture Notes in Mathematics Book 2052) 1st Edition 2012 PDF Free
    A1-Algebraic Topology over a Field (Lecture Notes in Mathematics Book 2052) 1st Edition 2012 PDF Free Download
    Download A1-Algebraic Topology over a Field (Lecture Notes in Mathematics Book 2052) 1st Edition PDF
    Free Download Ebook A1-Algebraic Topology over a Field (Lecture Notes in Mathematics Book 2052) 1st Edition

    Previous articleCombinatorics and Physics: Mini-workshop on Renormalization December 15-16, 2006 Conference on Combinatorics and Physics March 19-23, 2007 Max-planck-institut Fur Mathematik Bonn, Germany (Contemporary Mathematics) by Kurusch Ebrahimi-fard (PDF)
    Next articlePeriods in Quantum Field Theory and Arithmetic: ICMAT, Madrid, Spain, September 15 – December 19, 2014 (Springer Proceedings in Mathematics & Statistics, 314) by José Ignacio Burgos Gil (PDF)