Abstract. Quantitative stability of linear multistage stochastic programs is studied. It is shown that the inma of such programs behave (locally) Lipschitz continuous with respect to the sum of an Lr-distance and of a distance measure for the ltrations of the original and approximate stochastic (input) processes. Various issues of the result are discussed and an illustrative example is given. Consequences for the reduction of scenario trees are also discussed
We study perturbations of a stochastic program with a probabilistic constraint and $r$-concave origi...
For two-stage stochastic programs with integrality constraints in the second stage we study continui...
summary:The paper deals with a special case of multistage stochastic programming problems. In partic...
Quantitative stability of linear multistage stochastic programs is studied. It is shown that the inf...
We study quantitative stability of linear multistage stochastic programs underperturbations of the u...
Multistage stochastic programs are regarded as mathematical programs in a Banach space X of summable...
Multistage stochastic programs are regarded as mathematical programs in a Banach space X of summable...
A framework for the reduction of scenario trees as inputs of (linear) multistage stochastic programs...
This paper investigates the stability of optimal-solution sets to stochastic programs with complete ...
Multistage stochastic programs, which involve sequences of decisions over time, are usually hard to ...
Multistage stochastic programs, which involve sequences of decisions over time, are usually hard to ...
SIGLEAvailable from TIB Hannover: RO 7722(408) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Te...
An analysis of convex stochastic programs is provided if the underlying proba-bility distribution is...
We analyse stability aspects of linear multistage stochastic programs with polyhedral risk measures ...
We describe multistage stochastic programs in a purely in-distribution setting, i.e., without any re...
We study perturbations of a stochastic program with a probabilistic constraint and $r$-concave origi...
For two-stage stochastic programs with integrality constraints in the second stage we study continui...
summary:The paper deals with a special case of multistage stochastic programming problems. In partic...
Quantitative stability of linear multistage stochastic programs is studied. It is shown that the inf...
We study quantitative stability of linear multistage stochastic programs underperturbations of the u...
Multistage stochastic programs are regarded as mathematical programs in a Banach space X of summable...
Multistage stochastic programs are regarded as mathematical programs in a Banach space X of summable...
A framework for the reduction of scenario trees as inputs of (linear) multistage stochastic programs...
This paper investigates the stability of optimal-solution sets to stochastic programs with complete ...
Multistage stochastic programs, which involve sequences of decisions over time, are usually hard to ...
Multistage stochastic programs, which involve sequences of decisions over time, are usually hard to ...
SIGLEAvailable from TIB Hannover: RO 7722(408) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Te...
An analysis of convex stochastic programs is provided if the underlying proba-bility distribution is...
We analyse stability aspects of linear multistage stochastic programs with polyhedral risk measures ...
We describe multistage stochastic programs in a purely in-distribution setting, i.e., without any re...
We study perturbations of a stochastic program with a probabilistic constraint and $r$-concave origi...
For two-stage stochastic programs with integrality constraints in the second stage we study continui...
summary:The paper deals with a special case of multistage stochastic programming problems. In partic...