Lema de Shapley–Folkman (Spanish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Lema de Shapley–Folkman" in Spanish language version.

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3ams.org

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1yale.edu

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ams.org

Bertsekas (1996, pp. 364–381) acknowledging Ekeland (1999) on page 374 and Aubin y Ekeland (1976) on page 381: Bertsekas, Dimitri P. (1996). «5.6 Large scale separable integer programming problems and the exponential method of multipliers». Constrained optimization and Lagrange multiplier methods (Reprint of (1982) Academic Press edición). Belmont, MA: Athena Scientific. pp. xiii+395. ISBN 1-886529-04-3. MR 690767. Bertsekas (1996, pp. 364–381) describes an application of Lagrangian dual methods to the scheduling of electrical power plants ("unit commitment problems"), where non-convexity appears because of integer constraints: Bertsekas, Dimitri P.; Lauer, Gregory S.; Sandell, Nils R., Jr.; Posbergh, Thomas A. (January 1983). «Optimal short-term scheduling of large-scale power systems». IEEE Transactions on Automatic Control. AC-28 (Proceedings of 1981 IEEE Conference on Decision and Control, San Diego, CA, December 1981, pp. 432–443): 1-11. doi:10.1109/tac.1983.1103136. Consultado el 2 de febrero de 2011.
Artstein y Vitale (1975, pp. 881–882): Artstein, Zvi; Vitale, Richard A. (1975), «A strong law of large numbers for random compact sets», The Annals of Probability 3 (5): 879-882, JSTOR 2959130, MR 385966, Zbl 0313.60012, doi:10.1214/aop/1176996275, Plantilla:Euclid .
Puri y Ralescu (1985, pp. 154–155): Puri, Madan L.; Ralescu, Dan A. (1985). «Limit theorems for random compact sets in Banach space». Mathematical Proceedings of the Cambridge Philosophical Society 97 (1): 151-158. MR 764504. doi:10.1017/S0305004100062691.

cambridge.org

journals.cambridge.org

Puri y Ralescu (1985, pp. 154–155): Puri, Madan L.; Ralescu, Dan A. (1985). «Limit theorems for random compact sets in Banach space». Mathematical Proceedings of the Cambridge Philosophical Society 97 (1): 151-158. MR 764504. doi:10.1017/S0305004100062691.

doi.org

dx.doi.org

Bertsekas (1996, pp. 364–381) acknowledging Ekeland (1999) on page 374 and Aubin y Ekeland (1976) on page 381: Bertsekas, Dimitri P. (1996). «5.6 Large scale separable integer programming problems and the exponential method of multipliers». Constrained optimization and Lagrange multiplier methods (Reprint of (1982) Academic Press edición). Belmont, MA: Athena Scientific. pp. xiii+395. ISBN 1-886529-04-3. MR 690767. Bertsekas (1996, pp. 364–381) describes an application of Lagrangian dual methods to the scheduling of electrical power plants ("unit commitment problems"), where non-convexity appears because of integer constraints: Bertsekas, Dimitri P.; Lauer, Gregory S.; Sandell, Nils R., Jr.; Posbergh, Thomas A. (January 1983). «Optimal short-term scheduling of large-scale power systems». IEEE Transactions on Automatic Control. AC-28 (Proceedings of 1981 IEEE Conference on Decision and Control, San Diego, CA, December 1981, pp. 432–443): 1-11. doi:10.1109/tac.1983.1103136. Consultado el 2 de febrero de 2011.
Artstein y Vitale (1975, pp. 881–882): Artstein, Zvi; Vitale, Richard A. (1975), «A strong law of large numbers for random compact sets», The Annals of Probability 3 (5): 879-882, JSTOR 2959130, MR 385966, Zbl 0313.60012, doi:10.1214/aop/1176996275, Plantilla:Euclid .
Puri y Ralescu (1985, pp. 154–155): Puri, Madan L.; Ralescu, Dan A. (1985). «Limit theorems for random compact sets in Banach space». Mathematical Proceedings of the Cambridge Philosophical Society 97 (1): 151-158. MR 764504. doi:10.1017/S0305004100062691.

jstor.org

Artstein y Vitale (1975, pp. 881–882): Artstein, Zvi; Vitale, Richard A. (1975), «A strong law of large numbers for random compact sets», The Annals of Probability 3 (5): 879-882, JSTOR 2959130, MR 385966, Zbl 0313.60012, doi:10.1214/aop/1176996275, Plantilla:Euclid .

mit.edu

web.mit.edu

Bertsekas (1996, pp. 364–381) acknowledging Ekeland (1999) on page 374 and Aubin y Ekeland (1976) on page 381: Bertsekas, Dimitri P. (1996). «5.6 Large scale separable integer programming problems and the exponential method of multipliers». Constrained optimization and Lagrange multiplier methods (Reprint of (1982) Academic Press edición). Belmont, MA: Athena Scientific. pp. xiii+395. ISBN 1-886529-04-3. MR 690767. Bertsekas (1996, pp. 364–381) describes an application of Lagrangian dual methods to the scheduling of electrical power plants ("unit commitment problems"), where non-convexity appears because of integer constraints: Bertsekas, Dimitri P.; Lauer, Gregory S.; Sandell, Nils R., Jr.; Posbergh, Thomas A. (January 1983). «Optimal short-term scheduling of large-scale power systems». IEEE Transactions on Automatic Control. AC-28 (Proceedings of 1981 IEEE Conference on Decision and Control, San Diego, CA, December 1981, pp. 432–443): 1-11. doi:10.1109/tac.1983.1103136. Consultado el 2 de febrero de 2011.

projecteuclid.org

Artstein y Vitale (1975, pp. 881–882): Artstein, Zvi; Vitale, Richard A. (1975), «A strong law of large numbers for random compact sets», The Annals of Probability 3 (5): 879-882, JSTOR 2959130, MR 385966, Zbl 0313.60012, doi:10.1214/aop/1176996275, Plantilla:Euclid .

yale.edu

cowles.econ.yale.edu

Howe (1979, p. 1): Howe, Roger (3 de noviembre de 1979), On the tendency toward convexity of the vector sum of sets, Cowles Foundation discussion papers 538, Box 2125 Yale Station, New Haven, CT 06520: Cowles Foundation for Research in Economics, Yale University, consultado el 1 de enero de 2011 .

zentralblatt-math.org

Artstein y Vitale (1975, pp. 881–882): Artstein, Zvi; Vitale, Richard A. (1975), «A strong law of large numbers for random compact sets», The Annals of Probability 3 (5): 879-882, JSTOR 2959130, MR 385966, Zbl 0313.60012, doi:10.1214/aop/1176996275, Plantilla:Euclid .