Part 2: Algorithms and ComplexityInternational audienceGiven a network $G(N,\!A,\!C)$ and a directed path $P^0$ from the source node s to the sink node t, an inverse multi-objective shortest path problem is to modify the cost matrix C so that $P^0$ becomes an efficient path and the modification is minimized. In this paper, the modification is measured by the bottleneck type weighted Hamming distance and is proposed an algorithm to solve the inverse problem. Our proposed algorithm can be applied for some other inverse multiobjective problem. As an example, we will mention how the algorithm is used to solve the inverse multi-objective minimum spanning tree problem under the bottleneck type weighted Hamming distance
In this paper, we consider the bipartite node weighted matching problem on a special class of graphs...
"(Revised January 25, 1998)"--T.p. -- "February 1998."--Cover.Includes bibliographical references (p...
AbstractIn this paper an inverse problem of the weighted shortest arborescence problem is discussed....
Given a feasible solution to a particular combinatorial optimization problem defined on a graph and ...
An inverse optimization problem is defined as follows. Let S denote the set of feasible solutions of...
AbstractThe inverse optimization problem is to modify the weight (or cost, length, capacity and so o...
Given a network G(V,A,c) and a collection of origin-destination pairs with prescribed values, the...
. We examine the computational complexity of the inverse shortest paths problem with upper bounds on...
The inverse shortest path problem (ISPP) is a problem based on graph theory, that is to design link ...
The input to an Inverse Shortest Path Lengths Problem (ISPL) consists of a graph G with arc weights,...
International audienceThis paper presents a direct extension of the label setting algorithm proposed...
In a partial inverse optimization problem there is an underlying optimization problem with a partial...
The focus of this paper is on the tricriterion shortest path problem where two objective functions a...
We consider a class of network-design problems with minimum sum of modification and network costs fo...
Inverse multi-objective combinatorial optimization consists of finding a minimal adjustment of the o...
In this paper, we consider the bipartite node weighted matching problem on a special class of graphs...
"(Revised January 25, 1998)"--T.p. -- "February 1998."--Cover.Includes bibliographical references (p...
AbstractIn this paper an inverse problem of the weighted shortest arborescence problem is discussed....
Given a feasible solution to a particular combinatorial optimization problem defined on a graph and ...
An inverse optimization problem is defined as follows. Let S denote the set of feasible solutions of...
AbstractThe inverse optimization problem is to modify the weight (or cost, length, capacity and so o...
Given a network G(V,A,c) and a collection of origin-destination pairs with prescribed values, the...
. We examine the computational complexity of the inverse shortest paths problem with upper bounds on...
The inverse shortest path problem (ISPP) is a problem based on graph theory, that is to design link ...
The input to an Inverse Shortest Path Lengths Problem (ISPL) consists of a graph G with arc weights,...
International audienceThis paper presents a direct extension of the label setting algorithm proposed...
In a partial inverse optimization problem there is an underlying optimization problem with a partial...
The focus of this paper is on the tricriterion shortest path problem where two objective functions a...
We consider a class of network-design problems with minimum sum of modification and network costs fo...
Inverse multi-objective combinatorial optimization consists of finding a minimal adjustment of the o...
In this paper, we consider the bipartite node weighted matching problem on a special class of graphs...
"(Revised January 25, 1998)"--T.p. -- "February 1998."--Cover.Includes bibliographical references (p...
AbstractIn this paper an inverse problem of the weighted shortest arborescence problem is discussed....