Practical improvements of the regularized decomposition algorithm for two stage stochastic problems are presented. They are associated with the primal simplex method for solving subproblems. A penalty formulation of the subproblems is used, which facilitates crash and warm starts, and allows more freedom when creating the model. The computational results are highly encouraging
2016-06-16Stochastic Programming (SP) has long been considered as a well-justified yet computational...
How to make decisions while the future is full of uncertainties is a major problem shared virtually ...
This paper introduces a new exact algorithm to solve two-stage stochastic linear programs. Based on ...
A new approach to the regularized decomposition (RD) algorithm for two stage stochastic problems is ...
Stochastic linear programming problems are linear programming problems for which one or more data el...
The thesis deals with the algorithms for two-stage stochastic programs. The first chapter considers ...
In this article, decomposition methods for two‐stage linear recourse problems with a finite discrete...
In this dissertation, we focus on developing sampling-based algorithms for solving stochastic linear...
A finitely convergent non-simplex method for large scale structured linear programming problems aris...
Abstract: We present the mean value cross decomposition algorithm and its simple enhancement for the...
We develop scalable algorithms for two-stage stochastic program optimizations. We propose performanc...
Formulation of stochastic optimisation problems and computational algorithms for their solution cont...
We introduce the two-stage stochastic minimum s − t cut problem. Based on a classical linear 0-1 pro...
We consider two-stage stochastic programming problems with integer recourse. The L-shaped method of ...
In many mathematical optimization applications, dual variables are an important output of the solvin...
2016-06-16Stochastic Programming (SP) has long been considered as a well-justified yet computational...
How to make decisions while the future is full of uncertainties is a major problem shared virtually ...
This paper introduces a new exact algorithm to solve two-stage stochastic linear programs. Based on ...
A new approach to the regularized decomposition (RD) algorithm for two stage stochastic problems is ...
Stochastic linear programming problems are linear programming problems for which one or more data el...
The thesis deals with the algorithms for two-stage stochastic programs. The first chapter considers ...
In this article, decomposition methods for two‐stage linear recourse problems with a finite discrete...
In this dissertation, we focus on developing sampling-based algorithms for solving stochastic linear...
A finitely convergent non-simplex method for large scale structured linear programming problems aris...
Abstract: We present the mean value cross decomposition algorithm and its simple enhancement for the...
We develop scalable algorithms for two-stage stochastic program optimizations. We propose performanc...
Formulation of stochastic optimisation problems and computational algorithms for their solution cont...
We introduce the two-stage stochastic minimum s − t cut problem. Based on a classical linear 0-1 pro...
We consider two-stage stochastic programming problems with integer recourse. The L-shaped method of ...
In many mathematical optimization applications, dual variables are an important output of the solvin...
2016-06-16Stochastic Programming (SP) has long been considered as a well-justified yet computational...
How to make decisions while the future is full of uncertainties is a major problem shared virtually ...
This paper introduces a new exact algorithm to solve two-stage stochastic linear programs. Based on ...