MaxCutFree
TCO19 SRM 753 · 2019-03-06 · by minimario
Problem Statement
You are given a simple undirected graph G on n nodes, numbered 0 through n-1.
More precisely, you are given the
An edge is called a bridge if the removal of this edge increases the number of connected components.
Given a subset S of nodes, the subgraph of G induced by S is a graph whose vertices are S and whose edges are all edges of G whose both endpoints are in S.
We are interested in sets S such that the subgraph induced by S does not contain any of the edges that are bridges in G. Compute and return the size of the largest such set.
Notes
- An isolated vertex does count as a connected component.
Constraints
- n will be between 1 and 1,000, inclusive.
- a will have between 0 and 1,500 elements, inclusive.
- b will have the same number of elements as a.
- Each element of a and b will be between 0 and n-1, inclusive.
- The graph defined by the input will be a simple graph (without self-loops and duplicate edges).
4
{0, 1, 2, 0}
{1, 2, 0, 3}
Returns: 3
The edge 0-3 is a bridge. Thus, the set S cannot contain both node 0 and node 3. The largest two valid sets S are {0,1,2} and {1,2,3}.
1000
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Returns: 859
1000
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Returns: 853
1000
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Returns: 854
1000
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Returns: 859
5
{0,0,1,1,2}
{1,2,2,3,4}
Returns: 3
Each of these five edges is a bridge. The optimal solution is to take S = {0,1,
6
{0,1,2,3,3}
{2,2,3,4,5}
Returns: 4
Each of these five edges is a bridge. The optimal solution is to take S = {0,1,4,5}.
4
{0,0,0,1,1,2}
{1,2,3,2,3,3}
Returns: 4
This is a complete graph with no bridges. We can take its entire set of vertices as S.
Submissions are judged against all 62 archived test cases, of which 8 are shown here. Case numbers match the judge’s.
Language: C++17 · define a public class MaxCutFree with a public method int solve(int n, vector<int> a, vector<int> b) · 62 test cases · 2 s / 256 MB per case