Given a k-coloring of a graph G, show that we can find a vertex cover which is a 2\bigl(1−\frac{1}{k}\bigr) approximation.
Hint: use the k-coloring on the vertices of V_{1/2}.
In the Point Line Cover problem, we are given a set of n points in the plane and an integer k, and the goal is to check if there exists a set of k lines on the plane that contain all the input points.
Show a kernel for this problem with \mathcal{O}\left(k^2\right) points.
© 2022 • Neeldhara Misra • Credits •
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