We present two specialised constraints for modelling trees. The first constrains a set of variables, such that each variable takes as a value the index of its parent variable, with the exception of one variable that takes as a value its own index and becomes the root, and this results in a rooted tree. The second constraint assumes that constrained variables represent edges (or multi-edges) in a graph (or multi-graph). Edges may be selected or rejected by a search process, and the constraint ensures that this process results in a spanning tree. We also present a simple graph connectivity constraint and a no-cycle constraint
Computing spanning trees with specific properties and constraints lies at the heart of many real-lif...
International audienceCombinatorial problems based on graph partitioning enable us to mathematically...
International audienceCombinatorial problems based on graph partitioning enable us to mathematically...
We consider the problem of finding a spanning tree satisfying a family of additional constraints. Se...
We consider the problem of finding a spanning tree satisfying a family of additional constraints. Se...
We consider the problem of finding a spanning tree satisfying a family of additional constraints. Se...
For a directed graph, a Minimum Weight Arborescence (MWA) rooted at a vertex r is a directed spannin...
We consider the problem of finding a spanning tree satisfying a family of additional constraints. Se...
We consider the problem of finding a spanning tree satisfying a family of additional constraints. Se...
We consider the problem of finding a spanning tree satisfying a family of additional constraints. Se...
We consider the problem of finding a spanning tree satisfying a family of additional constraints. Se...
The paper introduces the MST(G, T, W) constraint, which is specified on two graph variables G and T ...
ABSTRACT: Trees with labeled edges have widespread applicability, for example for the representation...
The weighted spanning tree constraint, or wst-constraint, is defined on an edge-weighted graph G and...
Computing spanning trees with specific properties and constraints lies at the heart of many real-lif...
Computing spanning trees with specific properties and constraints lies at the heart of many real-lif...
International audienceCombinatorial problems based on graph partitioning enable us to mathematically...
International audienceCombinatorial problems based on graph partitioning enable us to mathematically...
We consider the problem of finding a spanning tree satisfying a family of additional constraints. Se...
We consider the problem of finding a spanning tree satisfying a family of additional constraints. Se...
We consider the problem of finding a spanning tree satisfying a family of additional constraints. Se...
For a directed graph, a Minimum Weight Arborescence (MWA) rooted at a vertex r is a directed spannin...
We consider the problem of finding a spanning tree satisfying a family of additional constraints. Se...
We consider the problem of finding a spanning tree satisfying a family of additional constraints. Se...
We consider the problem of finding a spanning tree satisfying a family of additional constraints. Se...
We consider the problem of finding a spanning tree satisfying a family of additional constraints. Se...
The paper introduces the MST(G, T, W) constraint, which is specified on two graph variables G and T ...
ABSTRACT: Trees with labeled edges have widespread applicability, for example for the representation...
The weighted spanning tree constraint, or wst-constraint, is defined on an edge-weighted graph G and...
Computing spanning trees with specific properties and constraints lies at the heart of many real-lif...
Computing spanning trees with specific properties and constraints lies at the heart of many real-lif...
International audienceCombinatorial problems based on graph partitioning enable us to mathematically...
International audienceCombinatorial problems based on graph partitioning enable us to mathematically...