Friday, December 20, 2024

[DMANET] Postdoctoral and PhD positions in Computational Social Choice and Game Theory in Prague

A one-year (extensible) post-doc position is available within the framework of the Czech Science Foundation project "New Models of Trust and Voting Robustness in Large Multiagent Systems", investigated by Martin Koutecký (Charles U) and Tomáš Kroupa (Czech Technical U). Applications are invited from candidates who have a strong background in algorithms, continuous or discrete optimization, game theory, and/or computational social choice, and who have completed their Ph.D. degree in theoretical computer science or mathematics within the last 4 years (or will complete their Ph.D. degree by Fall 2025).

The position is hosted by the Computer Science Institute (https://iuuk.mff.cuni.cz), a lively, excellent, and inspiring workplace located in the beautiful historical center of Prague. Prague's location in the heart of Europe makes it easy to travel to many attractive locations, be it for work or leisure.
Come join us!

*Starting date:* Fall 2025 (flexible)
The application should contain:
* Short letter of motivation,
* Professional CV (including a list of publications),
* Two letters of recommendation.
*Application deadline:* January 31, 2025.

Send the application and the recommendation letters to koutecky@iuuk.mff.cuni.cz.
The project's webpage is https://research.koutecky.name/projects.html
---
There is also a funded position for a PhD student with Tomáš Kroupa at the Czech Technical University; we are looking for candidates with a strong background in theoretical computer science or discrete mathematics who have completed their undergraduate studies or will complete them by Fall 2025. For more details see here: https://www.aic.fel.cvut.cz/careers/phd-postdoc-in-multiagent-systems-and-voting-theory

**********************************************************
*
* Contributions to be spread via DMANET are submitted to
*
* DMANET@zpr.uni-koeln.de
*
* Replies to a message carried on DMANET should NOT be
* addressed to DMANET but to the original sender. The
* original sender, however, is invited to prepare an
* update of the replies received and to communicate it
* via DMANET.
*
* DISCRETE MATHEMATICS AND ALGORITHMS NETWORK (DMANET)
* http://www.zaik.uni-koeln.de/AFS/publications/dmanet/
*
**********************************************************