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math.CO2024★ 1 cited
On 5-cycles and strong 5-subtournaments in a tournament of odd order n
Sergey Savchenko
Let be a tournament of odd order be the number of its -cycles, and be the number of its strongly connected -subtournaments. Due to work of…
math.CO2024
On the number of 8-cycles for two particular regular tournaments of order N with diametrically opposite local properties
Sergey Savchenko
For a regular tournament of order denote by the number of cycles of length in Let be a doubly-regular tournament of order (so…
math.CO2023
Moon-type theorems on circuits in strongly connected tournaments of order and diameter
Sergey Savchenko
Let be a strongly connected tournament of order whose diameter does not exceed Denote by the number of circuits of length in In our…