| |
Project description
Dominant was a research project supported by The Research
Council of Norway, Program: eVITA.
Duration: August 2006 – December 2009
Project management:
| Professor Marielle Christiansen (Project manager, Department of
Industrial Economics and Technology Management, NTNU) |
| Professor Arne Løkketangen (Molde University College) |
| Chief Scientist, Dr. Geir Hasle (SINTEF Applied Mathematics) |
Objectives:
| Improve methods for solving computationally hard discrete
optimization problems in maritime and road-based transportation. |
Including
| Formulation of rich variants of the
| Inventory Routing Problem |
| Fleet Size and Mix Vehicle Routing Problem |
|
| Solution Methods
| Exact methods |
| Bounds |
| Approximation methods |
| Hybrid methods |
|
| Prototype Solvers |
| Computational experiments on instances from the literature and
industry |
Project Summary:
Efficient maritime and road-based transport is very important to economies,
Norway in particular. In 2002, the cost of sea transport world-wide was 120
billion USD. Even small improvements in logistics efficiency through
optimization based decision-support systems (DSS) will have huge economical
and environmental effects. DOMinant will improve optimization and
approximation methods that determine the performance of such DSS. Three
groups in discrete optimization participate in the project:
| Department of Industrial Economics and Technology Management, NTNU |
| The optimization group at Molde University College (MUC) |
| SINTEF Applied Mathematics (SAM) |
The three groups develop mathematical formulations of critical discrete
optimization problems within maritime and road-based transport. In
particular, the groups study the Inventory Routing Problem (IRP) and the
Fleet Size and Mix Vehicle Routing Problem (FSMVRP). Classical variants will
be extended with side constraints that are important in industrial
applications.
NTNU focuses on exact solution methods, relaxations and bounds. MUC and SAM
focus on approximation methods based on metaheuristics for industrial size
problems. Together, we develop hybrid methods. In the development, extensive
computational experiments on instances from industry and the literature is
an integral part.
|
|
|