Construction of eigenvarieties

These are notes based on four lectures given at the Heidelberg spring school on non-archimedean geometry and eigenvarieties. None of the contents are original work. Our goal is to explain the construction of eigenvarieties in various different contexts, including the prototypical example of the Cole...

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Yazar: Newton, J
Materyal Türü: Conference item
Dil:English
Baskı/Yayın Bilgisi: EMS Press 2024
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author Newton, J
author_facet Newton, J
author_sort Newton, J
collection OXFORD
description These are notes based on four lectures given at the Heidelberg spring school on non-archimedean geometry and eigenvarieties. None of the contents are original work. Our goal is to explain the construction of eigenvarieties in various different contexts, including the prototypical example of the Coleman–Mazur eigencurve. We will also discuss some of the common geometric properties of eigenvarieties.
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spelling oxford-uuid:f30a2ce1-59f3-46ee-b14e-6a02d29b8ac52024-12-13T15:06:55ZConstruction of eigenvarietiesConference itemhttp://purl.org/coar/resource_type/c_5794uuid:f30a2ce1-59f3-46ee-b14e-6a02d29b8ac5EnglishSymplectic ElementsEMS Press2024Newton, JThese are notes based on four lectures given at the Heidelberg spring school on non-archimedean geometry and eigenvarieties. None of the contents are original work. Our goal is to explain the construction of eigenvarieties in various different contexts, including the prototypical example of the Coleman–Mazur eigencurve. We will also discuss some of the common geometric properties of eigenvarieties.
spellingShingle Newton, J
Construction of eigenvarieties
title Construction of eigenvarieties
title_full Construction of eigenvarieties
title_fullStr Construction of eigenvarieties
title_full_unstemmed Construction of eigenvarieties
title_short Construction of eigenvarieties
title_sort construction of eigenvarieties
work_keys_str_mv AT newtonj constructionofeigenvarieties