A tournament is quasirandom-forcing if the following holds for every sequence ( G n ) n ∈ N of tournaments of growing orders: if the density of in converges to the expected density of in a random tournament, then ( G n ) n ∈ N is quasirandom.
We introduce a large class of tournament properties, all of which are shared by almost all random tournaments. These properties, which we term “quasi-random ...
We introduce a large class of tournament properties, all of which are shared by almost all random tournaments. These properties, which we.
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Feb 1, 2021 · In this paper we investigate the relationship between quasirandomness of T and the count of a single h-vertex tournament H in T.
Dec 9, 2019 · A tournament H is quasirandom-forcing if the following holds for every sequence (G_n) of tournaments of growing orders.
Quasi-random tournaments. Authors: F. R. K. Chung. F. R. K. Chung. View Profile ... Quasi-random tournaments. Mathematics of computing · Discrete mathematics ...
A tournament is quasirandom-forcing if the density of in converging to the expected density of in a random tournament is sufficient to guarantee the ...
Missing: Quasi- random
Abstract. A well-known theorem of Chung and Graham states that if h ≥ 4 then a tournament T is quasir- andom if and only if T contains each h-vertex ...
Quasi-random (or pseudo-random) objects are deterministic objects ... In this paper we will study one such phenomenon related to quasi-random tournaments.