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Some Measures in Risk Management and Two-Stage Stochastic Optimization

  • Autores: Julen Escudero, María Merino Maestre Árbol académico
  • Localización: BEIO, Boletín de Estadística e Investigación Operativa, ISSN 1889-3805, Vol. 33, Nº. 1, 2017, págs. 22-42
  • Idioma: inglés
  • Enlaces
  • Referencias bibliográficas
    • [1] Birge, J. R. and Louveaux, F. (2011). Introduction to stochastic programming. Springer Science & Business Media.
    • [2] Due, D. and Pan, J. (1997). An overview of value at risk. JOD, 4(3), 7–49.
    • [3] Dupaˇcov´a, J. (1980). Minimax stochastic programs with nonseparable penalties. In Optimization Techniques, 157–163. Springer.
    • [4] Dupaˇcov´a, J. (1987). The minimax approach to stochastic programming and an illustrative application. Stochastics, 20(1), 73–88.
    • [5] Dupaˇcov´a, J. (2011). Uncertainties in minimax stochastic programs. Optimization, 60(10-11), 1235–1250.
    • [6] Escudero, J. and Merino, M. (2016). A brief introduction to two-stage stochastic optimization. BEIO, 32(2), 112–129.
    • [7] Escudero, L. F., Gar´ın, M. A., Merino, M., and P´erez, G. (2016). On time stochastic dominance induced by mixed integer-linear recourse...
    • [8] Fishburn, P. C. (1970). Utility theory for decision making. Technical report, DTIC Document.
    • [9] Gollmer, R., Gotzes, U., and Schultz, R. (2011). A note on second-order stochastic dominance constraints induced by mixed-integer linear...
    • [10] Gollmer, R., Neise, F., and Schultz, R. (2008). Stochastic programs with first-order stochastic dominance constraints induced by mixed-integer...
    • [11] Hadar, J. and Russell, W. R. (1969). Rules for ordering uncertain prospects. AER, 25–34.
    • [12] Jorion, P. (1997). Value at risk: the new benchmark for controlling market risk. Irwin Professional Pub.
    • [13] Krokhmal, P., Zabarankin, M., and Uryasev, S. (2011). Modeling and optimization of risk. SORMS, 16(2), 49–66.
    • [14] Lehmann, E. L. (1955). Ordered families of distributions. Ann. Math. Stat., 399–419.
    • [15] Luedtke, J. (2008). New formulations for optimization under stochastic dominance constraints. SIAM J. Optimi., 19(3), 1433–1450.
    • [16] Mann, H. B. and Whitney, D. R. (1947). On a test of whether one of two random variables is stochastically larger than the other. Ann....
    • [17] Neise, F. (2008). Risk Management in Stochastic Integer Programming With Application to Dispersed Power Generation. Springer.
    • [18] P´erez, G. and Gar´ın, M. A. (2010). On downloading and using COINOR for solving linear/integer optimization problems. BILTOKI 2010-05, UPV/EHU.
    • [19] Pflug, G. C. (2000). Some remarks on the value-at-risk and the conditional value-at-risk. In Probabilistic constrained optimization,...
    • [20] Rockafellar, R. T. and Uryasev, S. (2000). Optimization of conditional value-at-risk. Journal of risk, 2, 21–42.
    • [21] Rockafellar, R. T. and Uryasev, S. (2002). Conditional value-at-risk for general loss distributions. J. Bank. Financ., 26(7), 1443–1471.
    • [22] Sarykalin, S., Serraino, G., and Uryasev, S. (2008). Value-at-risk vs. conditional value-at-risk in risk management and optimization....
    • [23] Shapiro, A. and Ahmed, S. (2004). On a class of minimax stochastic programs. SIAM J. Optim., 14(4), 1237–1249.
    • [24] Shapiro, A. and Kleywegt, A. (2002). Minimax analysis of stochastic problems. OPTIM METHOD SOFTW, 17(3), 523–542.
    • [25] Wald, A. (1939). Contributions to the theory of statistical estimation and testing hypotheses. Ann. Math. Stat., 10(4), 299–326.
    • [26] Z´aˇckov´a, J. (1966). On minimax solutions of stochastic linear programming ˇ problems. Casopis pro pˇestov´an´ı matematiky ˇ , 91(4),...

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