The problem of packing k vertex-disjoint copies of a graph H into another graph G is NP-complete if H has more than two vertices in some connected component. In the framework of parameterized complexity, we analyze a particular family of instances of this problem, namely the packing of stars. We give a quadratic kernel for packing k copies of H = K1,s. When we consider the special case of s = 2, i.e. H being a star with two leaves, we give a linear kernel and an algorithm running in time O(2 5.301k k 2.5 + n 3)
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
International audienceThe partition of graphs into “nice” subgraphs is a central algorithmic problem...
AbstractThe problem of packing k vertex-disjoint copies of a graph H into another graph G is NP-comp...
The problem of packing k vertex-disjoint copies of a graph H into another graph G is NP-complete if ...
This paper first appeared at the conference ’First International Workshop on Parameterized And Exact...
AbstractGiven a (possibly infinite) family S of oriented stars, an S-packing in a digraph D is a col...
The problem of packing k edge-disjoint triangles in a graph has been thoroughly studied both in the ...
Given a (possibly infinite) family S of oriented stars, an S-packing in a digraph D is a collection ...
Let ℋ be a family of graphs. An ℋ-packing of a graph G is a set {G1, G2,…,Gk} of disjoint subgraphs ...
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
International audienceThe partition of graphs into “nice” subgraphs is a central algorithmic problem...
AbstractThe problem of packing k vertex-disjoint copies of a graph H into another graph G is NP-comp...
The problem of packing k vertex-disjoint copies of a graph H into another graph G is NP-complete if ...
This paper first appeared at the conference ’First International Workshop on Parameterized And Exact...
AbstractGiven a (possibly infinite) family S of oriented stars, an S-packing in a digraph D is a col...
The problem of packing k edge-disjoint triangles in a graph has been thoroughly studied both in the ...
Given a (possibly infinite) family S of oriented stars, an S-packing in a digraph D is a collection ...
Let ℋ be a family of graphs. An ℋ-packing of a graph G is a set {G1, G2,…,Gk} of disjoint subgraphs ...
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
The partition of graphs into nice subgraphs is a central algorithmic problem with strong ties to mat...
International audienceThe partition of graphs into “nice” subgraphs is a central algorithmic problem...