The paper examines applications of combinatorial optimization in logistics and transport, and considers some mathematical optimization problems from the perspective of Operational Research:(i) the generalized directed rural postman problem (GDRPP)(ii) the vehicle routing problem with trailers and transshipments (VRPTT)(iii) the truck-and-trailer routing problem (TTRP)The paper describes the numerous applications of these problems in economic reality, explains how such problems can be mathematically modelled, proposes algorithms for their solution, and presents the results of extensive computational experiments with implementations of the proposed algorithms
The Vehicle Routing Problem (VRP) dates back to the end of the fifties of the last century when Dant...
This thesis deals with optimization problems with main focus on logistic Vehicle Routing Problem (VR...
This chapter illustrates the richness of the transport applications of operations research. It targe...
International audienceThis chapter introduces what the logistics management and the combinatorial op...
International audienceThis chapter introduces what the logistics management and the combinatorial op...
Vehicle routing problems, among the most studied in combinatorial optimization, arise in many practi...
The following article addresses a complex combinatorial optimization and integer-programming problem...
Vehicle routing problems, among the most studied in combinatorial optimization, arise in many practi...
Vehicle routing problems, among the most studied in combinatorial optimization, arise in many practi...
none2We consider difficult combinatorial optimization problems arising in transportation logistics w...
We consider difficult combinatorial optimization problems arising in transportation logistics when o...
The generalized truck-and-trailer routing problem (GTTRP) constitutes a unified model for vehicle ro...
We consider difficult combinatorial optimization problems arising in transportation logistics when o...
Summarization: The distribution of commodities, known by the generic name vehicle routing problem, i...
The essence of the problems considered consists in developing routes for a group of heterogeneous ve...
The Vehicle Routing Problem (VRP) dates back to the end of the fifties of the last century when Dant...
This thesis deals with optimization problems with main focus on logistic Vehicle Routing Problem (VR...
This chapter illustrates the richness of the transport applications of operations research. It targe...
International audienceThis chapter introduces what the logistics management and the combinatorial op...
International audienceThis chapter introduces what the logistics management and the combinatorial op...
Vehicle routing problems, among the most studied in combinatorial optimization, arise in many practi...
The following article addresses a complex combinatorial optimization and integer-programming problem...
Vehicle routing problems, among the most studied in combinatorial optimization, arise in many practi...
Vehicle routing problems, among the most studied in combinatorial optimization, arise in many practi...
none2We consider difficult combinatorial optimization problems arising in transportation logistics w...
We consider difficult combinatorial optimization problems arising in transportation logistics when o...
The generalized truck-and-trailer routing problem (GTTRP) constitutes a unified model for vehicle ro...
We consider difficult combinatorial optimization problems arising in transportation logistics when o...
Summarization: The distribution of commodities, known by the generic name vehicle routing problem, i...
The essence of the problems considered consists in developing routes for a group of heterogeneous ve...
The Vehicle Routing Problem (VRP) dates back to the end of the fifties of the last century when Dant...
This thesis deals with optimization problems with main focus on logistic Vehicle Routing Problem (VR...
This chapter illustrates the richness of the transport applications of operations research. It targe...