Important Dates

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Abstract submission deadline: March 21, 2023
Notification of acceptance: May 6, 2023
Proceedings camera ready: May 30, 2023
Early registration deadline: June 13, 2023
Late registration deadline: August 23, 2023

Nominations for the European Prize in Combinatorics: April 15, 2023

Nominations for the Prize should be sent to Jaroslav Nešetřil <nesetril@iuuk.mff.cuni.cz>.

Submissions

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Contributions should be submitted as pdf files through the EasyChair interface using the link below. Each submission should consist of the title, the list of authors with affiliations, the abstract and the main body describing recent original theoretical results or applications of Combinatorics and Graph Theory. The length of the submission is limited to 5 pages of A4 (excluding references). The results presented in a submission should not have been published (on-line or in print) in a journal or in peer-reviewed conference proceedings in 2022 or earlier. The extended abstracts of accepted submissions will be published in the proceedings of EUROCOMB'23.

https://easychair.org/conferences/?conf=eurocomb23

After the paper acceptance, the authors will be kindly asked to format the paper according to the followinig style (LaTeX template).

Call for Papers

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As the previous 11 conferences of the Eurocomb series, EUROCOMB'23 covers the full range of combinatorics and graph theory including applications in other areas of mathematics, computer science and engineering. The scope includes but is not limited to:

• ● Algebraic combinatorics
• ● Combinatorial algorithms
• ● Combinatorial geometry
• ● Combinatorial number theory
• ● Combinatorial optimization
• ● Designs and configurations
• ● Enumerative combinatorics
• ● Extremal combinatorics
• ● Graph theory
• ● Matroid theory
• ● Ordered sets
• ● Random methods
• ● Topological combinatorics

We expect to accept about the same number of submissions for oral presentation as in the recent years. Since the number of slots for oral presentations is limited, submissions of good quality that cannot be accepted for full presentation due to capacity constraints will be invited to be presented during the poster session.