Large-scale combinatorial optimization problems are generally hard to solve optimally due to expensive computation times. In order to tackle this problem, approximation algorithms such as heuristics and metaheuristics are used to quickly find approximate solutions. Heuristics are problem-specific approaches that provide solutions very quickly. Metaheuristics are generic approaches to finding solutions with good quality for several problems. Each of these approaches has its advantages and disadvantages. We propose in this thesis to use the advantages of these two approaches, that is to say, to integrate specific knowledge associated to a problem as heuristics do, within the mechanisms of metaheuristics in order to design new effective approa...
Many combinatorial optimization problems are hard to solve and in many cases, exact approaches are i...
This dissertation is concerned with configuring stochastic local search for combinatorial optimizati...
This paper considers solving more than one combinatorial problem considered some of the most difficu...
Les problèmes d’optimisation combinatoire de grandes tailles sont en général difficiles à résoudre d...
This thesis integrates machine learning techniques into meta-heuristics for solving combinatorial op...
The main topic of this thesis is the combination of metaheuristics and other methods for solving com...
Today, combinatorial optimization is one of the youngest and most active areas of discrete mathemati...
In the past few decades, metaheuristics have demonstrated their suitability in addressing complex pr...
We introduce a metaheuristic framework for combinatorial optimization. Our framework is similar to o...
We introduce a metaheuristic framework for combinatorial optimization. Our framework is similar to m...
International audienceIn this work, we present an agent-based approach to multi-criteria combinatori...
The article describes the proposition and implementation of a demonstration, learning and decision s...
We overview metaheuristics, applied to Combinatorial Optimization (CO) problems, and survey the most...
There exist many problem-specific heuristic frameworks for solving combinatorial optimization proble...
This talk will present a tutorial on the implementation and use of metaheuristics and approximation ...
Many combinatorial optimization problems are hard to solve and in many cases, exact approaches are i...
This dissertation is concerned with configuring stochastic local search for combinatorial optimizati...
This paper considers solving more than one combinatorial problem considered some of the most difficu...
Les problèmes d’optimisation combinatoire de grandes tailles sont en général difficiles à résoudre d...
This thesis integrates machine learning techniques into meta-heuristics for solving combinatorial op...
The main topic of this thesis is the combination of metaheuristics and other methods for solving com...
Today, combinatorial optimization is one of the youngest and most active areas of discrete mathemati...
In the past few decades, metaheuristics have demonstrated their suitability in addressing complex pr...
We introduce a metaheuristic framework for combinatorial optimization. Our framework is similar to o...
We introduce a metaheuristic framework for combinatorial optimization. Our framework is similar to m...
International audienceIn this work, we present an agent-based approach to multi-criteria combinatori...
The article describes the proposition and implementation of a demonstration, learning and decision s...
We overview metaheuristics, applied to Combinatorial Optimization (CO) problems, and survey the most...
There exist many problem-specific heuristic frameworks for solving combinatorial optimization proble...
This talk will present a tutorial on the implementation and use of metaheuristics and approximation ...
Many combinatorial optimization problems are hard to solve and in many cases, exact approaches are i...
This dissertation is concerned with configuring stochastic local search for combinatorial optimizati...
This paper considers solving more than one combinatorial problem considered some of the most difficu...