| 1. | Vertex cover is another example for which iterative compression can be employed.
|
| 2. | Therefore, minimum vertex covers can be found using a bipartite matching algorithm.
|
| 3. | The following figure shows examples of minimum vertex covers in the previous graphs.
|
| 4. | Therefore, the solution describes a vertex cover.
|
| 5. | A set is independent if and only if its complement is a vertex cover.
|
| 6. | Using this subroutine in an iterative compression algorithm gives a simple algorithm for vertex cover.
|
| 7. | A " minimum vertex cover " is a vertex cover of smallest possible size.
|
| 8. | A " minimum vertex cover " is a vertex cover of smallest possible size.
|
| 9. | The following figure shows two examples of vertex covers, with some vertex cover V'marked in red.
|
| 10. | The following figure shows two examples of vertex covers, with some vertex cover V'marked in red.
|
मोबाइल