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20122018
most citedA Note on Long non-Hamiltonian Cycles in One Class of Digraphs

6 citations · 9 across the 5 of their papers we have counts for

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6 papers

math.CO2018

On a Problem of Wang Concerning the Hamiltonicity of Bipartite Digraphs

Samvel Kh. Darbinyan, Iskandar A. Karapetyan

R. Wang (Discrete Mathematics and Theoretical Computer Science, vol. 19(3), 2017) proposed the following problem. \textbf{Problem.} Let be a strongly connected balanced biparti…

math.CO2017

A sufficient condition for pre-Hamiltonian cycles in bipartite digraphs

Samvel Kh. Darbinyan, Iskandar A. Karapetyan

Let be a strongly connected balanced bipartite directed graph of order other than a directed cycle. Let be distinct vertices in . dominates a ver…

math.CO2014

On Cycles through Vertices of Large Semidegree in Digraphs

S. Kh. Darbinyan, I. A. Karapetyan

Let be a strong digraph on vertices. In this paper we show that if contains a cycle of length , then has also a cycle which contains all vertices wi…

math.CO2014

On Hamiltonian Bypasses in one Class of Hamiltonian Digraphs

Samvel Kh. Darbinyan, Iskandar A. Karapetyan

Let be a strongly connected directed graph of order which satisfies the following condition (*): for every pair of non-adjacent vertices with a common in-neigh…

math.CO2012★ 6 cited

A Note on Long non-Hamiltonian Cycles in One Class of Digraphs

S. Kh. Darbinyan, I. A. Karapetyan

Let be a strong digraph on vertices. In [3, Discrete Applied Math., 95 (1999) 77-87)], J. Bang-Jensen, Y. Guo and A. Yeo proved the following theorem: if (*) $d(x)+d(…

math.CO2012★ 3 cited

On longest non-Hamiltonian Cycles in Digraphs with the Conditions of Bang-Jensen, Gutin and Li

S. Kh. Darbinyan, I. A. Karapetyan

Let be a strong digraph on vertices. In [2, J. Graph Theory 22 (2) (1996) 181-187)], J. Bang-Jensen, G. Gutin and H. Li proved the following theorems: If (*) $d(x)+d(…