We design fast exact algorithms for the problem of computing a minimum dominating set in undirected graphs. Since this problem is NP-hard, it comes with no big surprise that all our time complexities are exponential in the number n of vertices. The contribution of this paper are ‘nice’ exponential time complexities that are bounded by functions of the form c n with reasonably small constants
AbstractA vertex u in an undirected graph G = (V, E) is said to dominate all its adjacent vertices a...
AbstractA subset of vertices D⊆V of a graph G=(V,E) is a dominating clique if D is a dominating set ...
This thesis studies exponential time algorithms that give optimum solutions to optimization problems...
We design fast exact algorithms for the problem of computing a minimum dominating set in undirected ...
AbstractWe design fast exponential time algorithms for some intractable graph-theoretic problems. Ou...
This PhD thesis studies exact exponential-time algorithms for domination problems in graphs. Dominat...
AbstractWe design fast exponential time algorithms for some intractable graph-theoretic problems. Ou...
International audienceWe handle in this paper three dominating clique problems, namely, the decision...
We handle in this paper three dominating clique problems, namely, the decision problem to detect whe...
We handle in this paper three dominating clique problems, namely, the decision problem to detect whe...
We provide an algorithm listing all minimal dominating sets of a graph on n vertices in time O(1:715...
The first exact exponential-time algorithms solving NP-hard problems date back to the sixties. The l...
AbstractThe currently (asymptotically) fastest algorithm for minimum dominating set on graphs of n n...
AbstractA subset of vertices D⊆V of a graph G=(V,E) is a dominating clique if D is a dominating set ...
We provide an algorithm listing all minimal dominating sets of a graph on n vertices in time O(1.715...
AbstractA vertex u in an undirected graph G = (V, E) is said to dominate all its adjacent vertices a...
AbstractA subset of vertices D⊆V of a graph G=(V,E) is a dominating clique if D is a dominating set ...
This thesis studies exponential time algorithms that give optimum solutions to optimization problems...
We design fast exact algorithms for the problem of computing a minimum dominating set in undirected ...
AbstractWe design fast exponential time algorithms for some intractable graph-theoretic problems. Ou...
This PhD thesis studies exact exponential-time algorithms for domination problems in graphs. Dominat...
AbstractWe design fast exponential time algorithms for some intractable graph-theoretic problems. Ou...
International audienceWe handle in this paper three dominating clique problems, namely, the decision...
We handle in this paper three dominating clique problems, namely, the decision problem to detect whe...
We handle in this paper three dominating clique problems, namely, the decision problem to detect whe...
We provide an algorithm listing all minimal dominating sets of a graph on n vertices in time O(1:715...
The first exact exponential-time algorithms solving NP-hard problems date back to the sixties. The l...
AbstractThe currently (asymptotically) fastest algorithm for minimum dominating set on graphs of n n...
AbstractA subset of vertices D⊆V of a graph G=(V,E) is a dominating clique if D is a dominating set ...
We provide an algorithm listing all minimal dominating sets of a graph on n vertices in time O(1.715...
AbstractA vertex u in an undirected graph G = (V, E) is said to dominate all its adjacent vertices a...
AbstractA subset of vertices D⊆V of a graph G=(V,E) is a dominating clique if D is a dominating set ...
This thesis studies exponential time algorithms that give optimum solutions to optimization problems...