Flag-transitive $2$-$(v,k,λ)$ designs with $λ\ge (r,λ)^2$

This paper is devoted to the study of $2$ -designs with $λ \geq (r, λ)^{2}$ admitting a flag-transitive automorphism group $G$ . The group $G$ has been shown to be point-primitive of either almost simple or affine type. In this paper, we classify the $2$ -designs with $λ \geq (r, λ)^{2} > 1$ admitting a flag-transitive almost simple automorphism group with socle ${P S L}_{n} (q)$ or ${P S U}_{n} (q)$ for $n \geq 3$ .

Flag-transitive $2$ - $(v, k, λ)$ designs with $λ \geq (r, λ)^{2}$

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Flag-transitive $2$ - $(v, k, λ)$ designs with $λ \geq (r, λ)^{2}$

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Flag-transitive 22-(v,k,λ)(v,k,λ) designs with λ≥(r,λ)2λ≥(r,λ)2

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Flag-transitive 22-(v,k,λ)(v,k,λ) designs with λ≥(r,λ)2λ≥(r,λ)2

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Flag-transitive $2$ - $(v, k, λ)$ designs with $λ \geq (r, λ)^{2}$

讲解博客

AI智能校验

Flag-transitive $2$ - $(v, k, λ)$ designs with $λ \geq (r, λ)^{2}$

讲解博客

AI智能校验