Isometry (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Isometry" in English language version.

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4doi.org

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3worldcat.org

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1springer.com

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1harvard.edu

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1nips.cc

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ams.org

Beckman, F.S.; Quarles, D.A. Jr. (1953). "On isometries of Euclidean spaces" (PDF). Proceedings of the American Mathematical Society. 4 (5): 810–815. doi:10.2307/2032415. JSTOR 2032415. MR 0058193.

mathscinet.ams.org

Beckman, F.S.; Quarles, D.A. Jr. (1953). "On isometries of Euclidean spaces" (PDF). Proceedings of the American Mathematical Society. 4 (5): 810–815. doi:10.2307/2032415. JSTOR 2032415. MR 0058193.

doi.org

Beckman, F.S.; Quarles, D.A. Jr. (1953). "On isometries of Euclidean spaces" (PDF). Proceedings of the American Mathematical Society. 4 (5): 810–815. doi:10.2307/2032415. JSTOR 2032415. MR 0058193.
Le Donne, Enrico (2013-10-01). "Lipschitz and path isometric embeddings of metric spaces". Geometriae Dedicata. 166 (1): 47–66. doi:10.1007/s10711-012-9785-2. ISSN 1572-9168.
Roweis, S.T.; Saul, L.K. (2000). "Nonlinear dimensionality reduction by locally linear embedding". Science. 290 (5500): 2323–2326. Bibcode:2000Sci...290.2323R. CiteSeerX 10.1.1.111.3313. doi:10.1126/science.290.5500.2323. PMID 11125150.
Zhang, Zhenyue; Zha, Hongyuan (2004). "Principal manifolds and nonlinear dimension reduction via local tangent space alignment". SIAM Journal on Scientific Computing. 26 (1): 313–338. CiteSeerX 10.1.1.211.9957. doi:10.1137/s1064827502419154.

harvard.edu

ui.adsabs.harvard.edu

Roweis, S.T.; Saul, L.K. (2000). "Nonlinear dimensionality reduction by locally linear embedding". Science. 290 (5500): 2323–2326. Bibcode:2000Sci...290.2323R. CiteSeerX 10.1.1.111.3313. doi:10.1126/science.290.5500.2323. PMID 11125150.

jstor.org

Beckman, F.S.; Quarles, D.A. Jr. (1953). "On isometries of Euclidean spaces" (PDF). Proceedings of the American Mathematical Society. 4 (5): 810–815. doi:10.2307/2032415. JSTOR 2032415. MR 0058193.

nih.gov

pubmed.ncbi.nlm.nih.gov

Roweis, S.T.; Saul, L.K. (2000). "Nonlinear dimensionality reduction by locally linear embedding". Science. 290 (5500): 2323–2326. Bibcode:2000Sci...290.2323R. CiteSeerX 10.1.1.111.3313. doi:10.1126/science.290.5500.2323. PMID 11125150.

nips.cc

papers.nips.cc

Zhang, Zhenyue; Wang, Jing (2006). "MLLE: Modified locally linear embedding using multiple weights". In Schölkopf, B.; Platt, J.; Hoffman, T. (eds.). Advances in Neural Information Processing Systems. NIPS 2006. NeurIPS Proceedings. Vol. 19. pp. 1593–1600. ISBN 9781622760381. It can retrieve the ideal embedding if MLLE is applied on data points sampled from an isometric manifold.

psu.edu

citeseerx.ist.psu.edu

Roweis, S.T.; Saul, L.K. (2000). "Nonlinear dimensionality reduction by locally linear embedding". Science. 290 (5500): 2323–2326. Bibcode:2000Sci...290.2323R. CiteSeerX 10.1.1.111.3313. doi:10.1126/science.290.5500.2323. PMID 11125150.
Zhang, Zhenyue; Zha, Hongyuan (2004). "Principal manifolds and nonlinear dimension reduction via local tangent space alignment". SIAM Journal on Scientific Computing. 26 (1): 313–338. CiteSeerX 10.1.1.211.9957. doi:10.1137/s1064827502419154.

springer.com

link.springer.com

Le Donne, Enrico (2013-10-01). "Lipschitz and path isometric embeddings of metric spaces". Geometriae Dedicata. 166 (1): 47–66. doi:10.1007/s10711-012-9785-2. ISSN 1572-9168.

worldcat.org

search.worldcat.org

Le Donne, Enrico (2013-10-01). "Lipschitz and path isometric embeddings of metric spaces". Geometriae Dedicata. 166 (1): 47–66. doi:10.1007/s10711-012-9785-2. ISSN 1572-9168.
Narici & Beckenstein 2011, pp. 275–339. Narici, Lawrence; Beckenstein, Edward (2011). Topological Vector Spaces. Pure and applied mathematics (Second ed.). Boca Raton, FL: CRC Press. ISBN 978-1584888666. OCLC 144216834.
Wilansky 2013, pp. 21–26. Wilansky, Albert (2013). Modern Methods in Topological Vector Spaces. Mineola, New York: Dover Publications, Inc. ISBN 978-0-486-49353-4. OCLC 849801114.