[PDF][PDF] Graph modification problems related to graph classes

F Mancini - PhD degree dissertation, University of Bergen Norway, 2008 - Citeseer
This thesis consists of two parts. In the second part the research papers that constitute the
new results of the thesis are presented. In this first part we want to put these results in a …

[HTML][HTML] Cutting stock with no three parts per pattern: Work-in-process and pattern minimization

A Aloisio, C Arbib, F Marinelli - Discrete Optimization, 2011 - Elsevier
The Pattern Minimization Problem (PMP) consists in finding, among the optimal solutions of
a cutting stock problem, one that minimizes the number of distinct cutting patterns activated …

A multi-start local search algorithm for the Hamiltonian completion problem on undirected graphs

J Jooken, P Leyman, P De Causmaecker - Journal of Heuristics, 2020 - Springer
This paper proposes a local search algorithm for a specific combinatorial optimisation
problem in graph theory: the Hamiltonian completion problem (HCP) on undirected graphs …

Parallel algorithms for Hamiltonian problems on quasi-threshold graphs

SD Nikolopoulos - Journal of Parallel and Distributed Computing, 2004 - Elsevier
In this paper we show structural and algorithmic properties on the class of quasi-threshold
graphs, or QT-graphs for short, and prove necessary and sufficient conditions for a QT-graph …

[HTML][HTML] Hamiltonian completions of sparse random graphs

D Gamarnik, M Sviridenko - Discrete applied mathematics, 2005 - Elsevier
Given a (directed or undirected) graph G, finding the smallest number of additional edges
which make the graph Hamiltonian is called the Hamiltonian Completion Problem (HCP) …

Hydras: Directed hypergraphs and Horn formulas

RH Sloan, D Stasi, G Turán - Theoretical Computer Science, 2017 - Elsevier
We introduce a new graph parameter, the hydra number, arising from the minimization
problem for Horn formulas in propositional logic. The hydra number of a graph G=(V, E) is …

[HTML][HTML] A linear algorithm for the Hamiltonian completion number of the line graph of a cactus

P Detti, C Meloni - Discrete Applied Mathematics, 2004 - Elsevier
Given a graph G=(V, E), HCN (L (G)) is the minimum number of edges to be added to its line
graph L (G) to make L (G) Hamiltonian. This problem is known to be NP-hard for general …

Local search algorithms for finding the Hamiltonian completion number of line graphs

P Detti, C Meloni, M Pranzo - Annals of Operations Research, 2007 - Springer
Given a graph G=(V, E), the Hamiltonian completion number of G, HCN (G), is the minimum
number of edges to be added to G to make it Hamiltonian. This problem is known to be NP …

An evolutionary algorithm for the sequence coordination in furniture production

C Meloni - … International Symposium, SAGA 2001 Berlin, Germany …, 2001 - Springer
In the material flow of a plant, parts are grouped in batches, each having as attributes the
shape and the color. In both departments, a changeover occurs when the attribute of a new …

Hydras: Directed hypergraphs and Horn formulas

RH Sloan, D Stasi, G Turán - … Workshop, WG 2012, Jerusalem, Israel, June …, 2012 - Springer
We consider a graph parameter, the hydra number, arising from an optimization problem for
Horn formulas in propositional logic. The hydra number of a graph G=(V, E) is the minimal …