The paper presents a convergence proof for a broad class of sampling algorithms for multistage stochastic linear programs in which the uncertain parameters occur only in the constraint right-hand sides. This class includes SDDP, AND, ReSa, and CUPPS. We show that, under some independence assumptions on the sampling procedure, the algorithms converge with probability
We introduce a class of algorithms, called Trajectory Following Dynamic Programming (TFDP) algorithm...
We study quantitative stability of linear multistage stochastic programs underperturbations of the u...
This dissertation presents various aspects of the solution of the linear multi-period stochastic pro...
We discuss the almost-sure convergence of a broad class of sampling algorithms for multi-stage stoch...
International audienceWe prove the almost-sure convergence of a class of sampling-based nested decom...
Multi-stage stochastic programs (MSP) pose some of the more challenging optimizationproblems. Becaus...
In this dissertation, we focus on developing sampling-based algorithms for solving stochastic linear...
Stochastic optimization problems provide a means to model uncertainty in the input data where the un...
This work focuses on the basic stochastic decomposition (SD) algorithm of Higle and Sen [J.L. Higle,...
2016-06-16Stochastic Programming (SP) has long been considered as a well-justified yet computational...
Monte Carlo sampling-based methods are frequently used in stochastic programming when exact solution...
Stochastic optimization problems provide a means to model uncertainty in the input data where the un...
Stochastic optimization problems provide a means to model uncertainty in the input data where the un...
Stochastic linear programs are linear programs in which some of the problem data are random variable...
Stochastic programming is a mathematical optimization model for decision making when the uncertainty...
We introduce a class of algorithms, called Trajectory Following Dynamic Programming (TFDP) algorithm...
We study quantitative stability of linear multistage stochastic programs underperturbations of the u...
This dissertation presents various aspects of the solution of the linear multi-period stochastic pro...
We discuss the almost-sure convergence of a broad class of sampling algorithms for multi-stage stoch...
International audienceWe prove the almost-sure convergence of a class of sampling-based nested decom...
Multi-stage stochastic programs (MSP) pose some of the more challenging optimizationproblems. Becaus...
In this dissertation, we focus on developing sampling-based algorithms for solving stochastic linear...
Stochastic optimization problems provide a means to model uncertainty in the input data where the un...
This work focuses on the basic stochastic decomposition (SD) algorithm of Higle and Sen [J.L. Higle,...
2016-06-16Stochastic Programming (SP) has long been considered as a well-justified yet computational...
Monte Carlo sampling-based methods are frequently used in stochastic programming when exact solution...
Stochastic optimization problems provide a means to model uncertainty in the input data where the un...
Stochastic optimization problems provide a means to model uncertainty in the input data where the un...
Stochastic linear programs are linear programs in which some of the problem data are random variable...
Stochastic programming is a mathematical optimization model for decision making when the uncertainty...
We introduce a class of algorithms, called Trajectory Following Dynamic Programming (TFDP) algorithm...
We study quantitative stability of linear multistage stochastic programs underperturbations of the u...
This dissertation presents various aspects of the solution of the linear multi-period stochastic pro...