{7,8},{3,5},{8,5}};for(inti=0;i<edges;i++){intu=edgesData[i][0]; Output Vertex Cover: 1 3 4 5 6 7 Print Page Previous Next Advertisements
This problem is NP-complete and thus was studied from parameterized complexity and approximation algorithms view points. Vertex Cover and its generalizations have been important in developing basic and advanced methods and approaches for parameterized and approximation algorithms. Thus, it was named the ...
Vertex Cover in Graph Theory - Explore the Vertex Cover problem in graph theory, including definitions, algorithms, and applications. Learn how to solve this fundamental problem effectively.
In the paper, we address this problem from the perspective of fixed-parameter tractability and algorithms. We present some W[1]-hardness, paraNP-hardness results for our problem. On the positive side, we show that the problem is fixed-parameter tractable with respect to certain parameters. One...
Minimum Vertex Cover (MVC) [36]: Given any undirected graph G = (V, E), find a set V' with the fewest vertices such that for any edge e = (u, v) ∈ E, either u ∈ V' or v ∈ V', that is, the vertices in V' cover the edge set E. The minimum vertex cover problem is...
They are a critical element that can significantly improve the level of realism in a scene. But depicting them realistically is a hard problem, because of the high visual complexity present in the motion of water surfaces, as well as in the way light interacts with water. ...
Determining when a monomial ideal is Cohen–Macaulay is a fundamental and challenging problem in commutative algebra. Motivated by this and the results of [1], in this paper, we tackle the Cohen–Macaulayness of vertex splittable ideals. Our main contribution (Theorem 2) is a new characterizati...