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Adjustable robust solutions of uncertain linear programs
by
Ben-Tal, A.
, Goryashko, A.
, Nemirovski, A.
, Guslitzer, E.
in
Alliances
/ Applied sciences
/ Decision making
/ Digital Object Identifier
/ Exact sciences and technology
/ Linear programming
/ Mathematical programming
/ Operational research and scientific management
/ Operational research. Management science
/ Optimization
/ Optimization algorithms
/ Studies
/ Variables
2004
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Adjustable robust solutions of uncertain linear programs
by
Ben-Tal, A.
, Goryashko, A.
, Nemirovski, A.
, Guslitzer, E.
in
Alliances
/ Applied sciences
/ Decision making
/ Digital Object Identifier
/ Exact sciences and technology
/ Linear programming
/ Mathematical programming
/ Operational research and scientific management
/ Operational research. Management science
/ Optimization
/ Optimization algorithms
/ Studies
/ Variables
2004
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Do you wish to request the book?
Adjustable robust solutions of uncertain linear programs
by
Ben-Tal, A.
, Goryashko, A.
, Nemirovski, A.
, Guslitzer, E.
in
Alliances
/ Applied sciences
/ Decision making
/ Digital Object Identifier
/ Exact sciences and technology
/ Linear programming
/ Mathematical programming
/ Operational research and scientific management
/ Operational research. Management science
/ Optimization
/ Optimization algorithms
/ Studies
/ Variables
2004
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Journal Article
Adjustable robust solutions of uncertain linear programs
2004
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Overview
We consider linear programs with uncertain parameters, lying in some prescribed uncertainty set, where part of the variables must be determined before the realization of the uncertain parameters (nonadjustable variables), while the other part are variables that can be chosen after the realization (adjustable variables). We extend the Robust Optimization methodology ([1, 36, 9, 13, 14]) to this situation by introducing the Adjustable Robust Counterpart (ARC) associated with an LP of the above structure. Often the ARC is significantly less conservative than the usual Robust Counterpart (RC), however, in most cases the ARC is computationally intractable (NP-hard). This difficulty is addressed by restricting the adjustable variables to be affine functions of the uncertain data. The ensuing Affinely Adjustable Robust Counterpart (AARC) problem is then shown to be, in certain important cases, equivalent to a tractable optimization problem (typically an LP or a Semidefinite problem), and in other cases, having a tight approximation which is tractable. The AARC approach is illustrated by applying it to a multi-stage inventory management problem. [PUBLICATION ABSTRACT]
Publisher
Springer,Springer Nature B.V
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