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The Proper interval colored graph problem for caterpillar trees
Álvarez Faura, M. del Carme; Serna Iglesias, María José
Universitat Politècnica de Catalunya. Departament de Ciències de la Computació
This paper studies the computational complexity of the Proper Interval Colored Graph problem (PICG), when the input graph is a colored tree. We show that the problem is hard for the class of caterpillar trees. To prove our result we make use of a close relationship between intervalizing problems and graph layout problems. We define a graph layout problem the Proper Colored Layout Problem (PCLP). Although PCLP is not equivalent to PICG, by transforming the input graph we will stablish a close relationship between both problems. The main result is that the PICG is NP-complete for colored caterpillars of hair length 2 and in P for caterpillars of hair length 1 or 0.
-Àrees temàtiques de la UPC::Informàtica::Informàtica teòrica
-PICG
-PCLP
-Proper interval colored graph problem
-Proper colored layout problem
-Computational complexity
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