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Carlos Contou-Carrere – författare

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4 produkter

  1. Carlos Contou-Carrere - Buildings and Schubert Schemes, Häftad. Tillgänglighet: Lägg i varukorg

    Buildings and Schubert Schemes

    Av Carlos Contou-Carrere

    Häftad, 2021

    793 kr

    Lägg i varukorg

    The first part of this book introduces the Schubert Cells and varieties of the general linear group Gl (k^(r+1)) over a field k according to Ehresmann geometric way. Smooth resolutions for these varieties are constructed in terms of Flag Configurations in k^(r+1) given by linear graphs called …

  2. Carlos Contou-Carrere - Buildings and Schubert Schemes, E-bok. Tillgänglighet: Lägg i varukorg

    Buildings and Schubert Schemes

    Av Carlos Contou-Carrere

    E-bok, 2017

    915 kr

    Lägg i varukorg

    The first part of this book introduces the Schubert Cells and varieties of the general linear group Gl (k^(r+1)) over a field k according to Ehresmann geometric way. Smooth resolutions for these varieties are constructed in terms of Flag Configurations in k^(r+1) given by linear graphs called …

  3. Carlos Contou-Carrere - Buildings and Schubert Schemes, Inbunden. Tillgänglighet: Lägg i varukorg

    Buildings and Schubert Schemes

    Av Carlos Contou-Carrere

    Inbunden, 2016

    3020 kr

    Lägg i varukorg

    The first part of this book introduces the Schubert Cells and varieties of the general linear group Gl (k^(r+1)) over a field k according to Ehresmann geometric way. Smooth resolutions for these varieties are constructed in terms of Flag Configurations in k^(r+1) given by linear graphs called …

  4. Carlos Contou-Carrere - Buildings and Schubert Schemes, E-bok. Tillgänglighet: Lägg i varukorg

    Buildings and Schubert Schemes

    Av Carlos Contou-Carrere

    E-bok, 2017

    935 kr

    Lägg i varukorg

    The first part of this book introduces the Schubert Cells and varieties of the general linear group Gl (k^(r+1)) over a field k according to Ehresmann geometric way. Smooth resolutions for these varieties are constructed in terms of Flag Configurations in k^(r+1) given by linear graphs called …