We study the well-known Max Path Coloring problem from a parame-terized point of view, focusing on trees and low-treewidth networks. We observe the existence of a variety of reasonable parameters for the problem, such as the maximum degree and treewidth of the network graph, the number of available colors and the number of requests one seeks to satisfy or reject. In an effort to understand the impact of each of these parameters on the problem’s complexity we study various parameterized versions of the problem deriving fixed-parameter tractability and hardness results both for undirected and bi-directed graphs. Keywords
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
The problem of finding the maximum number of vertex-disjoint uni-color paths in an edge-colored grap...
We investigate the parameterized complexity of the following edge coloring problem motivated by the ...
We study the well-known Max Path Coloring problem from a parameterized point of view, focusing on tr...
AbstractPath problems such as the maximum edge-disjoint paths problem, the path coloring problem, an...
AbstractPath problems such as the maximum edge-disjoint paths problem, the path coloring problem, an...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
The max-coloring problem is to compute a legal coloring of the vertices of a graph G = (V, E) with a...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
The problem of finding the maximum number of vertex-disjoint uni-color paths in an edge-colored grap...
We investigate the parameterized complexity of the following edge coloring problem motivated by the ...
We study the well-known Max Path Coloring problem from a parameterized point of view, focusing on tr...
AbstractPath problems such as the maximum edge-disjoint paths problem, the path coloring problem, an...
AbstractPath problems such as the maximum edge-disjoint paths problem, the path coloring problem, an...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
The max-coloring problem is to compute a legal coloring of the vertices of a graph G = (V, E) with a...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
In the framework of parameterized complexity, exploring how one parameter affects the complexity of ...
The problem of finding the maximum number of vertex-disjoint uni-color paths in an edge-colored grap...
We investigate the parameterized complexity of the following edge coloring problem motivated by the ...