Artículos de revistas
Vertex adjacencies in the set covering polyhedron
Fecha
2017-02Registro en:
Aguilera, Néstor Edgardo; Katz, Ricardo David; Tolomei, Paola Beatriz; Vertex adjacencies in the set covering polyhedron; Elsevier Science; Discrete Applied Mathematics; 218; 2-2017; 40-56
0166-218X
CONICET Digital
CONICET
Autor
Aguilera, Néstor Edgardo
Katz, Ricardo David
Tolomei, Paola Beatriz
Resumen
We describe the adjacency of vertices of the (unbounded version of the) set covering polyhedron, in a similar way to the description given by Chvátal for the stable set polytope. We find a sufficient condition for adjacency, and characterize it with similar conditions in the case where the underlying matrix is row circular. We apply our findings to show a new infinite family of minimally nonideal matrices.