Given an undirected graph $G=(V,E)$, the max-cut problem asks for the partition $S_1,S_2\subset V$ , s.t., the number of edges going from $S_1$ to $S_2$ are maximized.
Is it possible to maximize the sum of all edges between $S_1$ and $S_2$ at the same time we minimize the sum of internal edges in $S_1$ partition?
Given an undirected graph $G=(V,E)$, the max-cut problem asks for the partition $S_1,S_2\subset V$ , s.t., the number of edges going from $S_1$ to $S_2$ are maximized.
Is it possible to maximize the sum of all edges between $S_1$ and $S_2$ at the same time we minimize the sum of internal edges in $S_1$ partition?
Given an undirected graph $G=(V,E)$, the max-cut problem asks for the partition $S_1,S_2\subset V$ , s.t., the number of edges going from $S_1$ to $S_2$ are maximized.
Is it possible to maximize the sum of all edges between $S_1$ and $S_2$ at the same time we minimize the sum of internal edges in $S_1$ partition?
Given an undirected graph G = (V, E)$G=(V,E)$, the max-cut problem asks for the partition S1, S2 ⊆ V $S_1,S_2\subset V$ , s.t., the number of edges going from S1$S_1$ to S2$S_2$ are maximized.
Is it possible to maximize the sum of all edges between S1$S_1$ and S2$S_2$ at the same time we minimize the sum of internal edges in S1$S_1$ partition?
Given an undirected graph G = (V, E), the max-cut problem asks for the partition S1, S2 ⊆ V , s.t., the number of edges going from S1 to S2 are maximized.
Is it possible to maximize the sum of all edges between S1 and S2 at the same time we minimize the sum of internal edges in S1 partition?
Given an undirected graph $G=(V,E)$, the max-cut problem asks for the partition $S_1,S_2\subset V$ , s.t., the number of edges going from $S_1$ to $S_2$ are maximized.
Is it possible to maximize the sum of all edges between $S_1$ and $S_2$ at the same time we minimize the sum of internal edges in $S_1$ partition?
