activity
20092019
most citedThe Hamiltonicity, Hamiltonian Connectivity, and Longest (s, t)-path of L-shaped Supergrid Graphs

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

collaborators

7 papers

cs.DM2019

The Longest -paths of -shaped Supergrid Graphs

Ruo-Wei Hung, Fatemeh Keshavarz-Kohjerdi

In this paper, we continue the study of the Hamiltonian and longest -paths of supergrid graphs. The Hamiltonian -path of a graph is a Hamiltonian path between any t…

cs.CC2019

Finding Hamiltonian and Longest (s, t)-paths of C-shaped Supergrid Graphs in Linear Time

Ruo-Wei Hung, Fatemeh Keshavarz-Kohjerdi

A supergrid graph is a finite vertex-induced subgraph of the infinite graph whose vertex set consists of all points of the plane with integer coordinates and in which two vertices…

cs.DM2019★ 5 cited

The Hamiltonicity, Hamiltonian Connectivity, and Longest (s, t)-path of L-shaped Supergrid Graphs

Fatemeh Keshavarz-Kohjerdi, Ruo-Wei Hung

Supergrid graphs contain grid graphs and triangular grid graphs as their subgraphs. The Hamiltonian cycle and path problems for general supergrid graphs were known to be NP-complet…

cs.DM2015

Hamiltonian Cycles in Linear-Convex Supergrid Graphs

Ruo-Wei Hung

A supergrid graph is a finite induced subgraph of the infinite graph associated with the two-dimensional supergrid. The supergrid graphs contain grid graphs and triangular grid gra…

cs.DC2010

Constructing Two Edge-Disjoint Hamiltonian Cycles in Locally Twisted Cubes

Ruo-Wei Hung

The -dimensional hypercube network is one of the most popular interconnection networks since it has simple structure and is easy to implement. The -dimensional locally…

cs.DC2010

Constructing Two Edge-Disjoint Hamiltonian Cycles and Two Equal Node-Disjoint Cycles in Twisted Cubes

Ruo-Wei Hung

The hypercube is one of the most popular interconnection networks since it has simple structure and is easy to implement. The -dimensional twisted cube, denoted by , an im…

math.CO2009

A Linear-Time Algorithm for the Maximum Matched-Paired-Domination Problem in Cographs

Ruo-Wei Hung, Chih-Chia Yao

Let be a graph without isolated vertices. A matching in is a set of independent edges in . A perfect matching in is a matching such that every vertex of $G…