Mediana geométrica (Spanish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Mediana geométrica" in Spanish language version.

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10doi.org

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Drezner et al. (2002) Drezner, Zvi; Klamroth, Kathrin; Schöbel, Anita; Wesolowsky, George O. (2002). «The Weber problem». Facility Location: Applications and Theory. Springer, Berlin. pp. 1-36. MR 1933966.
Krarup y Vajda, 1997. Krarup, Jakob; Vajda, Steven (1997). «On Torricelli's geometrical solution to a problem of Fermat». IMA Journal of Mathematics Applied in Business and Industry 8 (3): 215-224. MR 1473041. doi:10.1093/imaman/8.3.215.
Spain, 1996. Spain, P. G. (1996). «The Fermat Point of a Triangle». Mathematics Magazine 69 (2): 131-133. JSTOR 2690672?origin=pubexport. MR 1573157.
Brimberg, 1995. Brimberg, J. (1995). «The Fermat–Weber location problem revisited». Mathematical Programming 71 (1, Ser. A): 71-76. MR 1362958. doi:10.1007/BF01592245.
Vardi y Zhang (2000) Vardi, Yehuda; Zhang, Cun-Hui (2000). «The multivariate L₁-median and associated data depth». Proceedings of the National Academy of Sciences of the United States of America 97 (4): 1423-1426 (electronic). MR 1740461. PMC 26449. doi:10.1073/pnas.97.4.1423.

books.google.com

Drezner et al. (2002) Drezner, Zvi; Klamroth, Kathrin; Schöbel, Anita; Wesolowsky, George O. (2002). «The Weber problem». Facility Location: Applications and Theory. Springer, Berlin. pp. 1-36. MR 1933966.
Cieslik, 2006. Cieslik, Dietmar (2006). Shortest Connectivity: An Introduction with Applications in Phylogeny. Combinatorial Optimization 17. Springer. p. 3. ISBN 9780387235394.
Eiselt y Marianov, 2011. Eiselt, H. A.; Marianov, Vladimir (2011). Foundations of Location Analysis. 155series=International Series in Operations Research & Management Science. Springer. p. 6. ISBN 9781441975720.
Cieslik (2006), p. 6;Plastria (2006). El caso convexo fue originalmente probado por Giovanni Fagnano. Cieslik, Dietmar (2006). Shortest Connectivity: An Introduction with Applications in Phylogeny. Combinatorial Optimization 17. Springer. p. 3. ISBN 9780387235394. Plastria, Frank (2006). «Four-point Fermat location problems revisited. New proofs and extensions of old results». IMA Journal of Management Mathematics 17 (4): 387-396. Zbl 1126.90046. doi:10.1093/imaman/dpl007. Archivado desde el original el 4 de marzo de 2016. Consultado el 9 de junio de 2018. .

carleton.ca

scs.carleton.ca

Bose, Maheshwari y Morin, 2003. Bose, Prosenjit; Maheshwari, Anil; Morin, Pat (2003). «Fast approximations for sums of distances, clustering and the Fermat–Weber problem». Computational Geometry: Theory and Applications 24 (3): 135-146. doi:10.1016/S0925-7721(02)00102-5.

doi.org

dx.doi.org

Lopuhaä y Rousseeuw (1991) Lopuhaä, Hendrick P.; Rousseeuw, Peter J. (1991). «Breakdown points of affine equivariant estimators of multivariate location and covariance matrices». Annals of Statistics 19 (1): 229-248. JSTOR 2241852. doi:10.1214/aos/1176347978.
Krarup y Vajda, 1997. Krarup, Jakob; Vajda, Steven (1997). «On Torricelli's geometrical solution to a problem of Fermat». IMA Journal of Mathematics Applied in Business and Industry 8 (3): 215-224. MR 1473041. doi:10.1093/imaman/8.3.215.
Brimberg, 1995. Brimberg, J. (1995). «The Fermat–Weber location problem revisited». Mathematical Programming 71 (1, Ser. A): 71-76. MR 1362958. doi:10.1007/BF01592245.
Bose, Maheshwari y Morin, 2003. Bose, Prosenjit; Maheshwari, Anil; Morin, Pat (2003). «Fast approximations for sums of distances, clustering and the Fermat–Weber problem». Computational Geometry: Theory and Applications 24 (3): 135-146. doi:10.1016/S0925-7721(02)00102-5.
Haldane (1948) Haldane, J. B. S. (1948). «Note on the median of a multivariate distribution». Biometrika 35 (3–4): 414-417. doi:10.1093/biomet/35.3-4.414.
Vardi y Zhang (2000) Vardi, Yehuda; Zhang, Cun-Hui (2000). «The multivariate L₁-median and associated data depth». Proceedings of the National Academy of Sciences of the United States of America 97 (4): 1423-1426 (electronic). MR 1740461. PMC 26449. doi:10.1073/pnas.97.4.1423.
Cieslik (2006), p. 6;Plastria (2006). El caso convexo fue originalmente probado por Giovanni Fagnano. Cieslik, Dietmar (2006). Shortest Connectivity: An Introduction with Applications in Phylogeny. Combinatorial Optimization 17. Springer. p. 3. ISBN 9780387235394. Plastria, Frank (2006). «Four-point Fermat location problems revisited. New proofs and extensions of old results». IMA Journal of Management Mathematics 17 (4): 387-396. Zbl 1126.90046. doi:10.1093/imaman/dpl007. Archivado desde el original el 4 de marzo de 2016. Consultado el 9 de junio de 2018. .
Bajaj (1986);Bajaj (1988). Earlier,Cockayne y Melzak (1969) probó que el punto de Steiner para 5 puntos en el plano no puede ser construido solo con regla y compás. Bajaj, C. (1986). «Proving geometric algorithms nonsolvability: An application of factoring polynomials». Journal of Symbolic Computation 2: 99-102. doi:10.1016/S0747-7171(86)80015-3. Bajaj, C. (1988). «The algebraic degree of geometric optimization problems». Discrete and Computational Geometry 3: 177-191. doi:10.1007/BF02187906. Cockayne, E. J.; Melzak, Z. A. (1969). «Euclidean constructability in graph minimization problems». Mathematics Magazine 42 (4): 206-208. JSTOR 2688541. doi:10.2307/2688541.
Weiszfeld (1937);Kuhn (1973);Chandrasekaran y Tamir (1989). Weiszfeld, E. (1937). «Sur le point pour lequel la somme des distances de n points donnes est minimum». Tohoku Mathematical Journal 43: 355-386. Kuhn, Harold W. (1973). «A note on Fermat's problem». Mathematical Programming 4 (1): 98-107. doi:10.1007/BF01584648. Chandrasekaran, R.; Tamir, A. (1989). «Open questions concerning Weiszfeld's algorithm for the Fermat-Weber location problem». Mathematical Programming. Series A 44: 293-295. doi:10.1007/BF01587094.
Fletcher, Venkatasubramanian y Joshi, 2009. Fletcher, P. Thomas; Venkatasubramanian, Suresh; Joshi, Sarang (2009). «The geometric median on Riemannian manifolds with application to robust atlas estimation». NeuroImage 45 (1 Suppl): s143-s152. PMC 2735114. PMID 19056498. doi:10.1016/j.neuroimage.2008.10.052.

dtic.mil

Lawera y Thompson, 1993. Lawera, Martin; Thompson, James R. (1993). «Some problems of estimation and testing in multivariate statistical process control». Proceedings of the 38th Conference on the Design of Experiments. U.S. Army Research Office Report. 93-2. pp. 99-126.

jstor.org

Lopuhaä y Rousseeuw (1991) Lopuhaä, Hendrick P.; Rousseeuw, Peter J. (1991). «Breakdown points of affine equivariant estimators of multivariate location and covariance matrices». Annals of Statistics 19 (1): 229-248. JSTOR 2241852. doi:10.1214/aos/1176347978.
Spain, 1996. Spain, P. G. (1996). «The Fermat Point of a Triangle». Mathematics Magazine 69 (2): 131-133. JSTOR 2690672?origin=pubexport. MR 1573157.
Bajaj (1986);Bajaj (1988). Earlier,Cockayne y Melzak (1969) probó que el punto de Steiner para 5 puntos en el plano no puede ser construido solo con regla y compás. Bajaj, C. (1986). «Proving geometric algorithms nonsolvability: An application of factoring polynomials». Journal of Symbolic Computation 2: 99-102. doi:10.1016/S0747-7171(86)80015-3. Bajaj, C. (1988). «The algebraic degree of geometric optimization problems». Discrete and Computational Geometry 3: 177-191. doi:10.1007/BF02187906. Cockayne, E. J.; Melzak, Z. A. (1969). «Euclidean constructability in graph minimization problems». Mathematics Magazine 42 (4): 206-208. JSTOR 2688541. doi:10.2307/2688541.

nih.gov

ncbi.nlm.nih.gov

Vardi y Zhang (2000) Vardi, Yehuda; Zhang, Cun-Hui (2000). «The multivariate L₁-median and associated data depth». Proceedings of the National Academy of Sciences of the United States of America 97 (4): 1423-1426 (electronic). MR 1740461. PMC 26449. doi:10.1073/pnas.97.4.1423.
Fletcher, Venkatasubramanian y Joshi, 2009. Fletcher, P. Thomas; Venkatasubramanian, Suresh; Joshi, Sarang (2009). «The geometric median on Riemannian manifolds with application to robust atlas estimation». NeuroImage 45 (1 Suppl): s143-s152. PMC 2735114. PMID 19056498. doi:10.1016/j.neuroimage.2008.10.052.

vub.ac.be

mosi.vub.ac.be

Cieslik (2006), p. 6;Plastria (2006). El caso convexo fue originalmente probado por Giovanni Fagnano. Cieslik, Dietmar (2006). Shortest Connectivity: An Introduction with Applications in Phylogeny. Combinatorial Optimization 17. Springer. p. 3. ISBN 9780387235394. Plastria, Frank (2006). «Four-point Fermat location problems revisited. New proofs and extensions of old results». IMA Journal of Management Mathematics 17 (4): 387-396. Zbl 1126.90046. doi:10.1093/imaman/dpl007. Archivado desde el original el 4 de marzo de 2016. Consultado el 9 de junio de 2018. .

web.archive.org

Cieslik (2006), p. 6;Plastria (2006). El caso convexo fue originalmente probado por Giovanni Fagnano. Cieslik, Dietmar (2006). Shortest Connectivity: An Introduction with Applications in Phylogeny. Combinatorial Optimization 17. Springer. p. 3. ISBN 9780387235394. Plastria, Frank (2006). «Four-point Fermat location problems revisited. New proofs and extensions of old results». IMA Journal of Management Mathematics 17 (4): 387-396. Zbl 1126.90046. doi:10.1093/imaman/dpl007. Archivado desde el original el 4 de marzo de 2016. Consultado el 9 de junio de 2018. .

zentralblatt-math.org

Cieslik (2006), p. 6;Plastria (2006). El caso convexo fue originalmente probado por Giovanni Fagnano. Cieslik, Dietmar (2006). Shortest Connectivity: An Introduction with Applications in Phylogeny. Combinatorial Optimization 17. Springer. p. 3. ISBN 9780387235394. Plastria, Frank (2006). «Four-point Fermat location problems revisited. New proofs and extensions of old results». IMA Journal of Management Mathematics 17 (4): 387-396. Zbl 1126.90046. doi:10.1093/imaman/dpl007. Archivado desde el original el 4 de marzo de 2016. Consultado el 9 de junio de 2018. .