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20182026
most citedProximity and Remoteness in Directed and Undirected Graphs

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math.CO2026

An Erdős-Pach-Pollack-Tuza theorem for oriented diameter

Jiangdong Ai, Bin Chen, Yaokun Feng

The oriented diameter of a bridgeless graph is the minimum diameter of its strong orientations. Erdős, Pach, Pollack and Tuza proved that every connected graph of order and min…

math.RT2026

Derived Picard reconstruction for graded surfaces with stops

Wen Chang, Dongjian Wu

We study reconstruction of graded surfaces with stops from their mapping class groups and the derived Picard groups of their partially wrapped Fukaya categories. In genus…

math.CO2026

The asymptotic maximum oriented diameter of graphs

Jiangdong Ai, Yaokun Feng, Hui Lei +1

The oriented diameter of a connected bridgeless graph is the minimum diameter of a strong orientation. Let be the maximum oriented diameter among all such graphs of diameter…

math.CO2026

A linear bound for nested cycles without geometric crossings

Jiangdong Ai, Gregory Gutin, Yiming Hao

Cycles in a graph are called nested without geometric crossings if they are pairwise edge-disjoint, , and each pair of conse…

math.CO2026

Improved Bounds for Unavoidable Claws in Tournaments

Jiangdong Ai, Yongxin Lan

Let be the largest integer such that every -vertex claw with at most branches occurs in every tournament on vertices, and let $c_{\mathrm{claw}}=\limsup_{n\to…

cs.DM2026

The Complexity of Mixed Arc-Disjoint Spanning Subdigraphs with Antistrong Connectivity

Jiangdong Ai, Gregory Gutin, Hui Lei +1

A trail is antidirected if its arcs alternate between forward and backward. A digraph is antistrong if, for every ordered pair of distinct vertices , it contains a…

math.CO2026

Finite palette endpoints and degree-square Turán problems

Jiangdong Ai, Bin Chen, Ming Chen +2

We study finite palette extremal problems motivated by uniform Turán densities of -uniform hypergraphs. Given a self-converse tournament with at least two vertices, we deter…

math.CO2026

Quasi-kernels in Hereditary Classes and Applications to Break

Jiangdong Ai, Tianyu Huang, Xiangzhou Liu +2

Recently, Nguyen, Seymour and Scott verified the small quasi-kernel conjecture for split digraphs, and initiated the study of quasi-kernels in break digraphs. Following their resea…

math.CO2026

A quadratic refinement of Jackson's \CE\ condition for Hamilton cycles in digraphs

Jiangdong Ai, Yongtang Shi

For a digraph , let be the largest size of a vertex set no two of whose vertices lie in a common directed -cycle. Let be the least integer such that eve…

math.CO2026

A weighted cycle-localization inequality

Jiangdong Ai, Bin Chen, Ming Chen +1

In 1959, Erdős and Gallai showed that every -connected graph contains a cycle of length at least . This result was subsequently extended to weighte…