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     <td> Jeroen Hekking </td>
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     <td> ''The arc-topology'' </td>
     <td> ''The arc-topology'' </td>
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     <td> Johannes Glossner </td>
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     <td> ''Definition of Berkovich motives'' </td>
     <td> ''Definition of Berkovich motives'' </td>
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     <td> Sebastian Wolf </td>
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     <td> ''Ball-invariant arc-sheaves'' </td>
     <td> ''Ball-invariant arc-sheaves'' </td>
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     <td> M 311 </td>
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     <td> Denis-Charles Cisinski </td>
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     <td> ''Free motivic sheaves'' </td>
     <td> ''Free motivic sheaves'' </td>
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     <td> M 311 </td>
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     <td> Han-Ung Kufner </td>
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     <td> ''The cancellation theorem'' </td>  
     <td> ''The cancellation theorem'' </td>  
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     <td> Niklas Kipp </td>
     <td> </td>
     <td> </td>
     <td> ''The arc-local K-theory'' </td>
     <td> ''The arc-local K-theory'' </td>
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     <td> M 311 </td>
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     <td> Giovanni Rossanigo </td>
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     <td> ''Rigid categories'' </td>
     <td> ''Rigid categories'' </td>
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     <td> M 311 </td>
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     <td> Marco Volpe </td>
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     <td> ''Comparison with Voevodsky's étale motives'' </td>
     <td> ''Comparison with Voevodsky's étale motives'' </td>

Revision as of 17:12, 30 April 2025


Higher Invariants Oberseminar (HIOB)   (Summer Semester 2025)
Berkovich Motives

HIOB-Organizers:
Tess, Sebastian and Nik

Time and place:
Monday 12.15h at M 311

Zoom Details:
Meeting ID: 62130048528 (link)

Schedule

The detailed program is here: (link).

Date   Room   Speaker   Topic
1 28.04 M 311 Tess Bouis Introduction
2 05.05 M 311 Antoine Sedillot Banach rings
3 12.05 M 311 Jeroen Hekking The arc-topology
4 19.05 M 311 Marc Hoyois Voevodsky's (étale) motives
5 26.05 M 311 Johannes Glossner Definition of Berkovich motives
6 02.06 M 311 Sebastian Wolf Ball-invariant arc-sheaves
7 16.06 M 311 Denis-Charles Cisinski Free motivic sheaves
8 23.06 M 311 Han-Ung Kufner The cancellation theorem
9 30.06 M 311 Niklas Kipp The arc-local K-theory
10 07.07 M 311 Giovanni Rossanigo Rigid categories
11 14.07 M 311 Marco Volpe Comparison with Voevodsky's étale motives
12 21.07 M 311 everyone Discussion for the next HIOB
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