https://www.hcm.uni-bonn.de/computational-combinatorial-optimization-2022/
Dates: September 12 - 16, 2022
Venue: Arithmeum (Gerhard-Konow-Hörsaal, Bonn)
Organizers: William Cook (Waterloo) and Stephan Held (Bonn)
Most combinatorial optimization problems, e.g. the travelling salesman 
problem, graph coloring, or the Steiner tree problem, have wide 
practical applications. Thus, a large research community is working on 
advancing the computational tractability of these mostly NP-hard 
problems. This Hausdorff School will provide the unique opportunity for 
PhD students and PostDocs to gain in depth knowledge from leading 
researchers in this area.
Key Speakers: The following speakers will give a lecture series:
  Armin Biere (Freiburg)
  Robert Bixby (Houston)
  Petra Mutzel (Bonn)
  Eduardo Uchoa (Rio de Janeiro)
Please send applications using this form. Limited financial support for 
PhD students and postdocs may be available.
To be considered for participation, a CV and Letter of Intent (1 page) 
are required, as well as the name and contact information of a potential 
reference. (At this time, do not request a letter of recommendation.) 
Only one document can be uploaded, so please combine all documentation 
into one PDF.
Please note: Everyone interested in participating - disregarding whether 
there is need for financial support or not - has to register so that the 
participation may be administered. Everyone will be notified in due time 
about whether participation and partial financial support is possible.
Late applications may be considered, but to be given full consideration, 
please complete all information before the deadline.
The deadline for applications is July 15, 2022.
In case of questions, please contact the organizers at 
computational(at)hcm.uni-bonn.de.
**********************************************************
*
*   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/
*
**********************************************************
 
 
 
 Posts
Posts
 
