Apr 18, 2017 · We design a simple greedy-like algorithm that achieves a competitive ratio of O(log n) where n is the number of vertices. We show that no ( ...

This paper deals with its well-studied generaliza- tion called the degree-bounded Steiner forest problem where the connectivity demands are represented by ver-.

We first design a deterministic algorithm for online degree-bounded Steiner forest with a logarithmic competitive ratio. Then we show that this competitive ...

This paper deals with its well-studied generalization called the degree-bounded Steiner forest problem where the connectivity demands are represented by vertex ...

➢Connect each vi to all neighbors of v. ➢Set all degree bounds to 1. ➢Uniformly distribute edges of 𝛿H. (v) among vi.

This paper deals with its well-studied generalization called the degree-bounded Steiner forest problem where the connectivity demands are represented by vertex ...

We then design a generic integral algorithm for solving this restricted family of IPs. As mentioned above, we demonstrate a new technique for solving mixed ...

An intuitive greedy-like algorithm is designed that achieves a competitive ratio of O(log n) where n is the number of vertices and it is shown that no ...

This paper deals with its well-studied generalization called the degree-bounded Steiner forest problem where the connectivity demands are represented by vertex ...

This paper deals with its well-studied generalization called the degree-bounded Steiner forest problem where the connectivity demands are represented by vertex ...