AbstractThis work deals with the minimum congestion single-source k-splittable flow problem: given a network and a set of terminal pairs sharing a common source node, the aim is to route concurrently all demands using at most k supporting paths for each commodity and minimizing the congestion on arcs. Dinitz et al. proposed in [Y. Dinitz, N. Garg, M.X. Goemans, On the single-source unsplittable flow problem, Combinatorica 19 (1999) 17–41] the best known constant factor approximated algorithm for the case of k=1, namely the single source unsplittable case. Here we consider an adaptation of such an algorithm to the k-splittable case. Moreover, we propose a heuristic improvement of the first step of this algorithm, that provides experimentally...
We consider a generalization of the unsplittable maximum two-commodity flow problem on undirected gr...
In this paper we investigate the problem of determining confluent flows with minimum congestion. A f...
Given a graph with a source and a sink node, the maximum k-splittable flow (MkSF) problem is to find...
AbstractThis work deals with the minimum congestion single-source k-splittable flow problem: given a...
In traditional multi-commodity flow theory, the task is to send a certain amount of each commodity f...
In the k-splittable flow problem, each commodity can only use at most k paths and the key point is t...
In traditional multi-commodity flow theory, the task is to send a certain amount of each commodity f...
In this paper, we propose a fast heuristic algorithm for the maximum concurrent k-splittable flow pr...
In classical network flow theory, flow being sent from a source to a destination may be split into a...
In classical network flow theory, flow being sent from a source to a destination may be split into a...
Given a directed network G = (V,E) with source and target nodes s and t, respectively, and an integr...
In classical network flow theory, flow being sent from a source to a destination may be split into ...
Let G = (V,E) be a capacitated directed graph with a source s and k terminals ti with demands di, 1&...
Let G = (V,E) be a capacitated directed graph with a source s and k terminals ti with demands di, 1&...
'Let G = (V, E) be a capacitated directed graph with a source s and k terminals t(i) with demands d(...
We consider a generalization of the unsplittable maximum two-commodity flow problem on undirected gr...
In this paper we investigate the problem of determining confluent flows with minimum congestion. A f...
Given a graph with a source and a sink node, the maximum k-splittable flow (MkSF) problem is to find...
AbstractThis work deals with the minimum congestion single-source k-splittable flow problem: given a...
In traditional multi-commodity flow theory, the task is to send a certain amount of each commodity f...
In the k-splittable flow problem, each commodity can only use at most k paths and the key point is t...
In traditional multi-commodity flow theory, the task is to send a certain amount of each commodity f...
In this paper, we propose a fast heuristic algorithm for the maximum concurrent k-splittable flow pr...
In classical network flow theory, flow being sent from a source to a destination may be split into a...
In classical network flow theory, flow being sent from a source to a destination may be split into a...
Given a directed network G = (V,E) with source and target nodes s and t, respectively, and an integr...
In classical network flow theory, flow being sent from a source to a destination may be split into ...
Let G = (V,E) be a capacitated directed graph with a source s and k terminals ti with demands di, 1&...
Let G = (V,E) be a capacitated directed graph with a source s and k terminals ti with demands di, 1&...
'Let G = (V, E) be a capacitated directed graph with a source s and k terminals t(i) with demands d(...
We consider a generalization of the unsplittable maximum two-commodity flow problem on undirected gr...
In this paper we investigate the problem of determining confluent flows with minimum congestion. A f...
Given a graph with a source and a sink node, the maximum k-splittable flow (MkSF) problem is to find...