| Publication Type |
dissertation |
| School or College |
College of Science |
| Department |
Mathematics |
| Author |
Ertl, Veronika |
| Title |
Overconvergent chern classes and higher cycle classes |
| Date |
2014-05 |
| Description |
The goal of this work is to construct integral Chern classes and higher cycle classes for a smooth variety over a perfect field of characteristic p > 0 that are compatible with the rigid Chern classes defined by Petrequin. The Chern classes we define have coefficients in the overconvergent de Rham-Witt complex of Davis, Langer and Zink, and the construction is based on the theory of cycle modules discussed by Rost.We prove a comparison theorem in the case of a quasi-projective variety. |
| Type |
Text |
| Publisher |
University of Utah |
| Subject |
Arithmetic geometry; K-theory; p-adic Hodge theory |
| Dissertation Institution |
University of Utah |
| Dissertation Name |
Doctor of Philosophy |
| Language |
eng |
| Rights Management |
Copyright © Veronika Ertl 2014 |
| Format Medium |
application/pdf |
| Format Extent |
680,848 Bytes |
| Identifier |
etd3/id/2885 |
| ARK |
ark:/87278/s6sr27mz |
| Setname |
ir_etd |
| ID |
196454 |
| Reference URL |
https://collections.lib.utah.edu/ark:/87278/s6sr27mz |
