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Ruo-Wei Hung

Researcher at Chaoyang University of Technology

Publications -  45
Citations -  363

Ruo-Wei Hung is an academic researcher from Chaoyang University of Technology. The author has contributed to research in topics: Hamiltonian path problem & Indifference graph. The author has an hindex of 11, co-authored 40 publications receiving 299 citations. Previous affiliations of Ruo-Wei Hung include National Chung Cheng University.

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Linear-time algorithms for the Hamiltonian problems on distance-hereditary graphs

TL;DR: A unified approach to solving the Hamiltonian problems on distance-hereditary graphs in linear time is presented.
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Embedding two edge-disjoint Hamiltonian cycles into locally twisted cubes

TL;DR: It is proved that the locally twisted cube LTQ"n with n>=4 contains two edge-disjoint Hamiltonian cycles, which provide an advantage when implementing algorithms that require a ring structure by allowing message traffic to be spread evenly across the interconnection network.
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Solving the path cover problem on circular-arc graphs by using an approximation algorithm

TL;DR: This paper presents a simple O(n)-time approximation algorithm for the path cover problem on circular-arc graphs given a set of n arcs with endpoints sorted and finds the cardinality of the pathcover found by the approximation algorithm is at most one more than the optimal one.
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Linear-time certifying algorithms for the path cover and Hamiltonian cycle problems on interval graphs

TL;DR: This paper presents O ( n ) -time certifying algorithms for the above two problems on interval graphs given a set of n intervals with endpoints sorted that can be authenticated in O (n ) time.
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Finding a minimum path cover of a distance-hereditary graph in polynomial time

TL;DR: This paper proposes the first polynomial-time algorithm, which runs in O(|V|^9) time, to solve the path cover problem on distance-hereditary graphs.