On Grothendieck transformations in Fulton–MacPherson’s bivariant theory-Reference-Cited by-同舟云学术

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On Grothendieck transformations in Fulton–MacPherson’s bivariant theory

Published:2007-12 Issue:3 Volume:211 Page:665-684
ISSN:0022-4049
Container-title:Journal of Pure and Applied Algebra
language:en
Short-container-title:Journal of Pure and Applied Algebra

Author:

Brasselet Jean-Paul,Schürmann Jörg,Yokura Shoji

Publisher

Elsevier BV

Subject

Algebra and Number Theory

Reference47 articles.

1. Riemann–Roch for singular varieties;Baum;Publ. Math. Inst. Hautes Études Sci.,1975

2. The universal Euler characteristic for varieties of characteristic zero;Bittner;Compos. Math.,2004

3. Partial resolutions of nilpotent varieties;Borho;Astérisque,1983

4. Existence des classes de Chern en théorie bivariante;Brasselet;Astérisque,1981

5. J.-P. Brasselet, J. Schürmann, S. Yokura, Hirzebruch classes and motivic Chern classes for singular spaces. math.AG/0503492

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1. Co-operational bivariant theory;Mathematics Research Reports;2024-05-28

2. Motivic Hirzebruch Class and Related Topics;Handbook of Geometry and Topology of Singularities IV;2023

3. Characteristic Classes;Handbook of Geometry and Topology of Singularities III;2022

4. Equivariant Grothendieck–Riemann–Roch and localization in operational K-theory;Algebra & Number Theory;2021-04-07

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