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- Yoshiyuki Kusakari, Daisuke Masubuchi, Takao Nishizeki
- ISAAC
- 1999

- Yoshiyuki Kusakari, Daisuke Masubuchi, Takao Nishizeki
- J. Comb. Optim.
- 2001

Let G = (V, E) be a plane graph with nonnegative edge weights, and let N be a family of k vertex sets N 1 , N 2 ,. .. , N k ⊆ V , called nets. Then a noncrossing Steiner forest for N in G is a set T of k trees T 1 , T 2 ,. .. , T k in G such that each tree T i ∈ T connects all vertices, called terminals, in net N i , any two trees in T do not cross each… (More)

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