Approximation Algorithm for the Minimum Connected k-Path Vertex Cover Problem. X.S.Li,Z.Zhang,X.H.Huang. . 2014Approximation algorithm for the minimum connectedk-path vertex cover problem. Li X S,Zhang Z,Huang X H. International Conference on Combinatorial Optimization and Applications . 2014...
This paper is aimed to present the solution to vertex cover problem by means of an approximation solution. As it is NP complete problem, we can have an approximate time algorithm to solve the vertex cover problem. We will modify the algorithm to have an algorithm which can be solved in ...
The optimization problem is an NP-Complete problem and hence, cannot be solved in polynomial time; but what can be found in polynomial time is the near optimal solution.Vertex Cover AlgorithmThe vertex cover approximation algorithm takes an undirected graph as an input and is executed to obtain ...
A combinatorial 3-approximation algorithm (Algorithm 2) based on the guessing technique and the primal-dual framework. Credit: Liu, X., Li, W. & Yang, J. The k-prize-collecting minimum vertex cover problem with submodular penalties (k-PCVCS) is a generalization of the minimum vertex cover ...
Even, A linear time approximation algorithm for the weighted vertex cover problem, Journal of Algorithms (1981) 198 206.Bar-Yehuda, R., Even, S.: A linear-time approximation algorithm for the Weighted Vertex Cover problem. J. Algorithms 2(2), 198-203 (1981)...
A (1.35lnn+3)-approximation algorithm was obtained by Fujito [9] for MinWCVCP3 in a general graph. When k=2, the MinWCVCP2 problem is exactly the minimumweight connected vertex cover problem, for which a (ln(δmax−1)+1)-approximation follows from a classic theory on the minimum...
We present a distributed 2-approximation algorithm for the minimum vertex cover problem. The algorithm is deterministic, and it runs in \\(({\\it \\Delta}+1)^2\\) synchronous communication rounds, where \\({\\it \\Delta}\\) is the maximum degree of the graph. For \\({\\it \\De...
vertex coverThis paper studies the combination problem of parallel machine scheduling and the vertex cover problem. Wang and Cui developed a (3 2 m+1)-approximation algorithm for this problem [13], where m is the number of parallel machines. We reduce the approximation factors from 2.33 to ...
Vertex Cover Problem\nCombinatorial Problem\nNP-Complete Problem\nApproximation AlgorithmThis paper describes an extremely fast polynomial time algorithm, the Near Optimal Vertex Cover Algorithm (NOVCA) that produces an optimal or near optimal vertex cover for any known undirected graph G (V, E). ...
两种方法求Weighted Vertex Cover近似解