Optimization of Risk Measures
By Andrzej Ruszczynski, Alexander Shapiro. 2006
146 citations recorded by the source corpus.
Subfields: Finance, Management Science and Operations Research, Soil Science
View Paper: https://www.semanticscholar.org/paper/91d5c91f6910d7785d5c9fe7901f92bf97744bda
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Finance
- Nilay Noyan
- Darinka Dentcheva †
- Alexander Shapiro
- Andrzej Ruszczynski
- Mirmehdi Seyyed-Esfahani
- Govindan Kannan
- Garud N. Iyengar
- Arkadi Nemirovski
In Management Science and Operations Research
- Alexander Shapiro
- Darinka Dentcheva †
- Arkadi Nemirovski
- Andrzej Ruszczynski
- Nilay Noyan
- Emre Erdogan
- Garud N. Iyengar
- Guanghui Lan
In Soil Science
- Nilay Noyan
- Darinka Dentcheva †
- Andrzej Ruszczynski
- Alexander Shapiro
- Arkadi Nemirovski
- Tito Homem-de-Mello
- Vedat Verter
- Güzin Bayraksan
Citations in the corpus
- Optimization of Convex Risk Functions (2006, background): “Many other examples of risk functions, including examples of nonhomogeneous risk functions, can be found in Ruszczyński and Shapiro [27].”
- Risk-averse two-stage stochastic programming with an application to disaster management (2012, methodology): “For some examples of such risk functions, we refer the reader to Ogryczak and Ruszczyński [20] and Ruszczyński and Shapiro [35].”
- Lectures on Stochastic Programming: Modeling and Theory (2009, methodology): “Our presentation is based on Ruszczyński and Shapiro [224, 226].”
- Convex Approximations of Chance Constrained Programs (2006, background): “Therefore it appears natural to consider “robust” or minimax versions of the chance constrained problems; for results in this direction, see [12, 27, 25, 26, 14] and references therein.”
- Ambiguous chance constrained problems and robust optimization (2006, background): “Ruszczynski and Shapiro [ 38 ] show the equivalence between minimax stochastic programming and minimizing a convex risk measure [2, 24] of the second-stage cost.”
- Risk-averse dynamic programming for Markov decision processes (2010, background): “Particularly relevant for us are the duality theory [1] [10] [14] [16] [17] [34] [43] [45] [46], and the theory of conditional and dynamic risk measures [2] [8] [11] [15] [18] [19] [28] [38] [48] [40] [45] [47].”
- Incorporating risk measures in closed-loop supply chain network design (2014, background): “These papers include the studies of Ruszczynski and Shapiro (2006), Ahmed (2006), Chen et al. (2006), Guillén et al. (2006), Schultz and Tiedemann (2006), Bidhandi and Yusuff (2011), Nickel, Saldanha-da-Gama, and Ziegler (2012) (in supply chain), and Chen and Fan (2012).”