A lower bound on the Hamiltonian path completion number of a line graph
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Publication:902504
DOI10.1016/j.amc.2013.06.020zbMath1329.05251OpenAlexW2013110476MaRDI QIDQ902504
Marco Pranzo, Paolo Detti, Carlo Meloni
Publication date: 18 January 2016
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.amc.2013.06.020
Related Items (2)
Evolutionary operators for the Hamiltonian completion problem ⋮ A bi-objective coordination setup problem in a two-stage production system
Cites Work
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- The total interval number of a tree and the Hamiltonian completion number of its line graph
- The edge Hamiltonian path problem is NP-complete
- Implementing the Dantzig-Fulkerson-Johnson algorithm for large traveling salesman problems
- A linear algorithm for the Hamiltonian completion number of the line graph of a cactus.
- Process selection and sequencing in a two-agents production system
- Set-up coordination between two stages of a supply chain
- A linear algorithm for the Hamiltonian completion number of the line graph of a tree
- Parallel algorithms for Hamiltonian problems on quasi-threshold graphs
- Local search algorithms for finding the Hamiltonian completion number of line graphs
- A bi-objective coordination setup problem in a two-stage production system
- Limit distribution for the existence of Hamiltonian cycles in a random graph. (Reprint)
- The approximability of the weighted Hamiltonian path completion problem on a tree
- Hamiltonian completions of sparse random graphs
- A result on Hamiltonian line graphs involving restrictions on induced subgraphs
- An Optimal Algorithm to Detect a Line Graph and Output Its Root Graph
- Algorithms for Page Retrieval and Hamiltonian Paths on Forward-Convex Line Graphs
- Halin graphs and the travelling salesman problem
- On Eulerian and Hamiltonian Graphs and Line Graphs
- Depth-First Search and Linear Graph Algorithms
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