This paper briefly describes three well-established frameworks for handling uncertainty in optimization problems. Our focus is mainly on combinatorial optimization and on the development of approximation algorithms under the discussed frameworks. In particular, we give a brief overview of Stochastic Programming, Robust Optimization, and Probabilistic Combinatorial Optimization, and list approximation results from the wealth of recent literature on combinatorial problems under these disciplines
In practical problem situations data are usually inherently unreliable. A mathematical representatio...
In practical problem situations data are usually inherently unreliable. A mathematical representatio...
In practical problem situations data are usually inherently unreliable. A mathematical representatio...
Many combinatorial optimization problems arising in real-world applications do not have accurate est...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Electrical Engineering and Computer...
We initiate the design of approximation algorithms for stochastic combinatorial optimization problem...
<p>The focus of this thesis is on the design and analysis of algorithms for basic problems in Stocha...
International audienceOptimization under uncertainty is a key problem in order to solve complex syst...
Robust optimization is a valuable alternative to stochastic programming, where all underlying probab...
Robust optimization (RO) has become a central framework to handle the uncertainty that arises in the...
Robust optimization (RO) has become a central framework to handle the uncertainty that arises in the...
Stochastic Optimization Algorithms have become essential tools in solving a wide range of difficult ...
The field of combinatorial optimization under uncertainty has received increasing attention within t...
In practical problem situations data are usually inherently unreliable. A mathematical representatio...
In practical problem situations data are usually inherently unreliable. A mathematical representatio...
In practical problem situations data are usually inherently unreliable. A mathematical representatio...
In practical problem situations data are usually inherently unreliable. A mathematical representatio...
In practical problem situations data are usually inherently unreliable. A mathematical representatio...
Many combinatorial optimization problems arising in real-world applications do not have accurate est...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Electrical Engineering and Computer...
We initiate the design of approximation algorithms for stochastic combinatorial optimization problem...
<p>The focus of this thesis is on the design and analysis of algorithms for basic problems in Stocha...
International audienceOptimization under uncertainty is a key problem in order to solve complex syst...
Robust optimization is a valuable alternative to stochastic programming, where all underlying probab...
Robust optimization (RO) has become a central framework to handle the uncertainty that arises in the...
Robust optimization (RO) has become a central framework to handle the uncertainty that arises in the...
Stochastic Optimization Algorithms have become essential tools in solving a wide range of difficult ...
The field of combinatorial optimization under uncertainty has received increasing attention within t...
In practical problem situations data are usually inherently unreliable. A mathematical representatio...
In practical problem situations data are usually inherently unreliable. A mathematical representatio...
In practical problem situations data are usually inherently unreliable. A mathematical representatio...
In practical problem situations data are usually inherently unreliable. A mathematical representatio...
In practical problem situations data are usually inherently unreliable. A mathematical representatio...