Mixed Hodge Structures

This is comprehensive basic monograph on mixed Hodge structures. Building up from basic Hodge theory the book explains Delingne's mixed Hodge theory in a detailed and exhaustive fashion. Then both Hain's and Morgan's approaches to mixed Hodge theory related to homotopy theory are sket...

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Principais autores: Peters, Chris A.M., Steenbrink, Joseph H.M., SpringerLink (Online service)
Formato: Digital
Publicado em:
Assuntos:
Geometria algébrica.
Geometria diferencial.
Topologia.
Fisica matematica.
Matemática.
Endereço do item:http://dx.doi.org/10.1007/978-3-540-77017-6
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spelling oai:localhost:123456789-1297932023-07-17T15:13:11Z Mixed Hodge Structures Peters, Chris A.M. Steenbrink, Joseph H.M. SpringerLink (Online service) Geometria algébrica. Geometria diferencial. Topologia. Fisica matematica. Matemática. This is comprehensive basic monograph on mixed Hodge structures. Building up from basic Hodge theory the book explains Delingne's mixed Hodge theory in a detailed and exhaustive fashion. Then both Hain's and Morgan's approaches to mixed Hodge theory related to homotopy theory are sketched. Next comes the relative theory: variations of Hodge structures, the limit mixed Hodge structure, and then, in the final chapter the all encompassing theory of mixed Hodge modules. The book is interlaced with chapters containing applications. Three large appendices complete the book. 0 2022-10-06T07:51:10Z 2022-10-06T07:51:10Z 2008. Digital 512.7 P481m 9783540770176 197808 http://dx.doi.org/10.1007/978-3-540-77017-6 http://dx.doi.org/10.1007/978-3-540-77017-6
institution Acervo SISBI
collection SIGAA
topic Geometria algébrica.
Geometria diferencial.
Topologia.
Fisica matematica.
Matemática.
spellingShingle Geometria algébrica.
Geometria diferencial.
Topologia.
Fisica matematica.
Matemática.
Peters, Chris A.M.
Steenbrink, Joseph H.M.
SpringerLink (Online service)
Mixed Hodge Structures
description This is comprehensive basic monograph on mixed Hodge structures. Building up from basic Hodge theory the book explains Delingne's mixed Hodge theory in a detailed and exhaustive fashion. Then both Hain's and Morgan's approaches to mixed Hodge theory related to homotopy theory are sketched. Next comes the relative theory: variations of Hodge structures, the limit mixed Hodge structure, and then, in the final chapter the all encompassing theory of mixed Hodge modules. The book is interlaced with chapters containing applications. Three large appendices complete the book.
format Digital
author Peters, Chris A.M.
Steenbrink, Joseph H.M.
SpringerLink (Online service)
author_facet Peters, Chris A.M.
Steenbrink, Joseph H.M.
SpringerLink (Online service)
author_sort Peters, Chris A.M.
title Mixed Hodge Structures
title_short Mixed Hodge Structures
title_full Mixed Hodge Structures
title_fullStr Mixed Hodge Structures
title_full_unstemmed Mixed Hodge Structures
title_sort mixed hodge structures
publishDate 2022
url http://dx.doi.org/10.1007/978-3-540-77017-6
work_keys_str_mv AT peterschrisam mixedhodgestructures
AT steenbrinkjosephhm mixedhodgestructures
AT springerlinkonlineservice mixedhodgestructures
_version_ 1771687879902232576

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