Richard Schwartz (mathematician) (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Richard Schwartz (mathematician)" in English language version.

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ams.org

arxiv.org

  • Fedor Soloviev (June 27, 2011). "Integrability of the pentagram map". Duke Mathematical Journal. 162 (15). arXiv:1106.3950. doi:10.1215/00127094-2382228. S2CID 119586878. The pentagram map was introduced by R. Schwartz in 1992 for convex planar polygons
  • Max Glick (April 15, 2011). "The pentagram map and Y-patterns". arXiv:1005.0598 [math.CO]. The pentagram map, introduced by R. Schwartz, is defined by the following construction: given a polygon as input, draw all of its "shortest" diagonals, and output the smaller polygon which they cut out. We employ the machinery of cluster algebras to obtain explicit formulas for the iterates of the pentagram map.
  • Valentin Ovsienko; Richard Schwartz; Serge Tabachnikov (2010). "The Pentagram Map: A Discrete Integrable System". Communications in Mathematical Physics. 299 (2): 409–446. arXiv:0810.5605. Bibcode:2010CMaPh.299..409O. doi:10.1007/s00220-010-1075-y. S2CID 2616239. Retrieved 2011-06-27.
  • Valentin Ovsienko; Richard Schwartz; Serge Tabachnikov (2011-06-27). "Discrete monodromy, pentagrams, and the method of condensation". Journal of Fixed Point Theory and Applications. 3 (2). Springerlink: 379–409. arXiv:0709.1264. doi:10.1007/s11784-008-0079-0. S2CID 17099073.

boston.com

finance.boston.com

  • PRNewsWire News Releases (March 21, 2011). "You Can Count on Monsters Proclaimed a Self-Learning Tool That Makes Math Fun". Boston Globe. Retrieved 2011-06-27. You Can Count on Monsters, a creatively educational children's book that illustrates prime and composite numbers through colorful monsters-themed geometrical designs, has earned international acclaim and stellar sales since its January debut on NPR's Weekend Edition.

browndailyherald.com

browndailyherald.com

post.browndailyherald.com

cam.ac.uk

sms.cam.ac.uk

doi.org

  • Fedor Soloviev (June 27, 2011). "Integrability of the pentagram map". Duke Mathematical Journal. 162 (15). arXiv:1106.3950. doi:10.1215/00127094-2382228. S2CID 119586878. The pentagram map was introduced by R. Schwartz in 1992 for convex planar polygons
  • Valentin Ovsienko; Richard Schwartz; Serge Tabachnikov (2010). "The Pentagram Map: A Discrete Integrable System". Communications in Mathematical Physics. 299 (2): 409–446. arXiv:0810.5605. Bibcode:2010CMaPh.299..409O. doi:10.1007/s00220-010-1075-y. S2CID 2616239. Retrieved 2011-06-27.
  • Valentin Ovsienko; Richard Schwartz; Serge Tabachnikov (2011-06-27). "Discrete monodromy, pentagrams, and the method of condensation". Journal of Fixed Point Theory and Applications. 3 (2). Springerlink: 379–409. arXiv:0709.1264. doi:10.1007/s11784-008-0079-0. S2CID 17099073.

harvard.edu

ui.adsabs.harvard.edu

latimes.com

mendeley.com

microsoft.com

academic.research.microsoft.com

nodak.edu

genealogy.math.ndsu.nodak.edu

npr.org

projo.com

  • "BOOKS CALENDAR". Providence Journal. May 11, 2010. Retrieved 2011-06-27. Meet children's book authors: Mary Jane Begin, author of "Willow Buds" and Liz Goulet Dubois, author of "What Kind of Rabbit Are You?" (10 a.m.–noon); Karen Dugan, author of "Ms. April & Ms. Mae" and Richard Evan Schwartz, author of "You Can Count on Monsters" (noon–2 p.m.);

semanticscholar.org

api.semanticscholar.org

  • Fedor Soloviev (June 27, 2011). "Integrability of the pentagram map". Duke Mathematical Journal. 162 (15). arXiv:1106.3950. doi:10.1215/00127094-2382228. S2CID 119586878. The pentagram map was introduced by R. Schwartz in 1992 for convex planar polygons
  • Valentin Ovsienko; Richard Schwartz; Serge Tabachnikov (2010). "The Pentagram Map: A Discrete Integrable System". Communications in Mathematical Physics. 299 (2): 409–446. arXiv:0810.5605. Bibcode:2010CMaPh.299..409O. doi:10.1007/s00220-010-1075-y. S2CID 2616239. Retrieved 2011-06-27.
  • Valentin Ovsienko; Richard Schwartz; Serge Tabachnikov (2011-06-27). "Discrete monodromy, pentagrams, and the method of condensation". Journal of Fixed Point Theory and Applications. 3 (2). Springerlink: 379–409. arXiv:0709.1264. doi:10.1007/s11784-008-0079-0. S2CID 17099073.