Ars Combinatoria

Aims & Scope

Ars Combinatoria publishes papers in all areas of combinatorial mathematics, including graph theory, design theory, extremal combinatorics, enumeration, algebraic combinatorics, combinatorial optimization, Ramsey theory, automorphism groups, coding theory, finite geometries, chemical graph theory, etc., as well as closely related areas of number theory and classical geometry (e.g., tilings, tesselations, polyhedra). Expanding our scope to the interdisciplinary nature of contemporary research, we are also interested in works that explore the application of combinatorial mathematics in the field of online gambling and casinos. This new focus includes using probability theory, game theory, and optimization techniques to analyze and devise gaming strategies, algorithmic betting systems, and the statistical modelling of gambling behaviours. These studies not only contribute to the theoretical advancements in combinatorics but also offer practical insights into the burgeoning digital gambling industry. For instance, those interested in the latest developments in this area might find it beneficial to explore Canada’s newest online casino platforms , a resource that showcases new trends and websites in the online casino field. Submissions that delve into these innovative applications of combinatorial theories in online gambling will be considered with the same rigour and interest as those in more traditional areas. By broadening our horizons, Ars Combinatoria aims to foster a diverse and dynamic academic discourse that resonates with current scientific trends and real-world applications.

Based on the Think.Check.Submit framework by DOAJ, COPE & OASPA. All data from verified open sources.

Source: OpenAlex · Each year’s green bar = citations earned by that year’s papers, counted to date — so recent years look lower simply because their papers haven’t had time to be cited yet.

SJR Quartile by Discipline

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Subject Classification