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     <td><b>B</b></td>
     <td>13 May </td>
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     <td><b>7</b></td>
     <td><b>5</b></td>
     <td> 27 May </td>
     <td> 27 May </td>
     <td></td>
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     <td> 3 June </td>
     <td> 3 June </td>
     <td></td>
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     <td><b>9</b></td>
     <td><b>7</b></td>
     <td> 10 June </td>
     <td> 10 June </td>
     <td></td>
     <td></td>
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     <td><b>10</b></td>
     <td><b>8</b></td>
     <td> 17 June </td>
     <td> 17 June </td>
     <td></td>
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     <td><b>11</b></td>
     <td><b>B</b></td>
     <td> 24 June </td>
     <td> 24 June </td>
     <td></td>
     <td></td>
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     <td><b>12</b></td>
     <td><b>9</b></td>
     <td> 1 July </td>
     <td> 1 July </td>
     <td></td>
     <td></td>
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     <td><b>13</b></td>
     <td><b>10</b></td>
     <td> 8 July </td>
     <td> 8 July </td>
     <td></td>
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     <td><b>14</b></td>
     <td><b>D</b></td>
     <td> 15 July </td>
     <td> 15 July </td>
     <td></td>
     <td></td>

Revision as of 12:27, 12 March 2024


Higher Invariants Oberseminar (HIOB)   (Summer Semester 2024)
Gromov-Hausdorff convergence and metric geometry

HIOB-Organizers:
Jonathan Glöckle, Julian Seipel, Matthias Uschold

Time and place:
The HIOB will take place in the SFB Seminar Room every Monday at 12.15-13.45.

Zoom Details:
Zoom Meeting ID: TBA
Link: TBA

Program
TBP.

Schedule

Date   Speaker   Topic
1 15 April Hausdorff and Gromov-Hausdorff distance
2 22 April Gromov-Hausdorff convergence
3 29 April Universal spaces
4 6 May Alexandrov geometry I
B 13 May No HIOB*: Conference "From Analysis to Homotopy Theory"
- 20 May holiday
5 27 May Alexandrov geometry II
6 3 June Pointed Gromov-Hausdorff convergence and C^k -convergence
7 10 June Cheeger finiteness Theorem
8 17 June Introduction to Geometric Group Theory
B 24 June No HIOB*: "Summer School Interactions between algebra, equivariance, and homotopy theory"
9 1 July Gromov’s Theorem on polynomial growth
10 8 July The Bestvina-Paulin method
D 15 July Discussion for the next HIOB

* Bonus talk on one of the two dates: Applied topology in viral evolution

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