Ting Lan

activity

20222026

most citedHamiltonian cycles of balanced hypercube with more faulty edges

2 citations · 2 across the 5 of their papers we have counts for

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4 papers · 1 filter

math.CO2026

On degree powers in the degenerate Turán problem

Ping Hu, Ting Lan, Henry Liu

Given a graph $G$ with degree sequence $d_{1}, \dots, d_{n}$ and a positive real number $p$ , let $e_{p} (G) = \sum_{i = 1}^{n} d_{i}^{p}$ . For a fixed family of graphs $F$ , let…

math.CO2026

On the Turán number of double stars

Ping Hu, Ting Lan

The Turán number of a graph $F$ , $e x (n, F)$ , is the maximum number of edges in a graph on $n$ vertices which does not contain $F$ as a subgraph. Let $S_{a, b}$ denote a double star w…

math.CO2023

Block-transitive $3$ - $(v, k, 1)$ designs on exceptional groups of Lie type

Ting Lan, Weijun Liu, Fu-Gang Yin

Let $D$ be a non-trivial $G$ -block-transitive $3$ - $(v, k, 1)$ design, where $T \leq G \leq Aut (T)$ for some finite non-abelian simple group $T$ . It is proved that i…

math.CO2022★ 2 cited

Hamiltonian cycles of balanced hypercube with more faulty edges

Ting Lan, Huazhong Lü

The balanced hypercube $B H_{n}$ , a variant of the hypercube, is a novel interconnection network for massive parallel systems. It is known that the balanced hypercube remains Hamilt…

On degree powers in the degenerate Turán problem

On the Turán number of double stars

Block-transitive 3-(v,k,1) designs on exceptional groups of Lie type

Hamiltonian cycles of balanced hypercube with more faulty edges

Block-transitive $3$ - $(v, k, 1)$ designs on exceptional groups of Lie type