Τρίγωνο Ρελώ (Greek Wikipedia)

Analysis of information sources in references of the Wikipedia article "Τρίγωνο Ρελώ" in Greek language version.

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20books.google.com

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1pencilrevolution.com

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1reuters.com

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1cornell.edu

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1sciencenews.org

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1koelntriangle.de

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1harvard.edu

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1newportcityradio.org

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1totalidentity.com

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1mines.edu

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1swisseduc.ch

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1acm.org

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acm.org

dl.acm.org

Chandru, V.; Venkataraman, R. (1991), «Circular hulls and orbiforms of simple polygons», Proceedings of the Second Annual ACM-SIAM Symposium on Discrete Algorithms (SODA '91), Philadelphia, PA, USA: Society for Industrial and Applied Mathematics, σελ. 433–440, ISBN 0-89791-376-0, http://dl.acm.org/citation.cfm?id=127787.127863 .

books.google.com

Alsina, Claudi; Nelsen, Roger B. (2011), Icons of Mathematics: An Exploration of Twenty Key Images, Dolciani Mathematical Expositions, 45, Mathematical Association of America, σελ. 155, ISBN 978-0-88385-352-8, https://books.google.com/books?id=4DavMl7-aFgC&pg=PA155 .
Bryant, John; Sangwin, Chris (2011), How Round Is Your Circle?: Where Engineering and Mathematics Meet, Princeton University Press, σελ. 190, ISBN 978-0-691-14992-9, https://books.google.com/books?id=2lXgO3xKcxAC&pg=PA190
Hann, Michael (2014), Structure and Form in Design: Critical Ideas for Creative Practice, A&C Black, σελ. 34, ISBN 978-1-4725-8431-1, https://books.google.com/books?id=-CX-AgAAQBAJ&pg=PA34
Klee, Victor; Wagon, S. (1991), Old and New Unsolved Problems in Plane Geometry and Number Theory, Dolciani mathematical expositions, 11, Cambridge University Press, σελ. 21, ISBN 978-0-88385-315-3, https://books.google.com/books?id=tRdoIhHh3moC&pg=PA21 .
Maor, Eli; Jost, Eugen (2014), «46 The Reuleaux Triangle», Beautiful Geometry, Princeton University Press, σελ. 154–156, ISBN 978-1-4008-4833-1, https://books.google.com/books?id=0fOKAQAAQBAJ&pg=PA154 .
Blind, G.; Blind, R. (1983), «Eine Abschätzung für die Dichte der dichtesten Packung mit Reuleaux-Dreiecken», Studia Scientiarum Mathematicarum Hungarica 18 (2-4): 465–469 , Theorem 11.8, pp. 80–81.
Ball, D.G. (1973), «A generalisation of π», The Mathematical Gazette 57 (402): 298–303, doi:10.2307/3616052 ; Lay, Steven R. (2007), Convex Sets and Their Applications, Dover, Theorem 11.11, pp. 81–82, ISBN 978-0-486-45803-8, http://books.google.com/books?id=U9eOPjmaH90C&pg=PA81 .
Pickover, Clifford A. (2009), «Reuleaux Triangle», The Math Book: From Pythagoras to the 57th Dimension, 250 Milestones in the History of Mathematics, Sterling Publishing Company, σελ. 266, ISBN 978-1-4027-5796-9, https://books.google.com/books?id=JrslMKTgSZwC&pg=PA266 .
Moon (2007), p. 239.
Sinclair, Nathalie; Higginson, William (2007), Mathematics and the Aesthetic: New Approaches to an Ancient Affinity, CMS Books in Mathematics, Springer, σελ. 81, ISBN 978-0-387-38145-9, https://books.google.com/books?id=GJBKLnkYyi0C&pg=PA81 .
Lay (2007), p. 83.
Hart, Stephen (2010), Medieval Church Window Tracery in England, Boydell & Brewer Ltd, σελ. 63–64, ISBN 978-1-84383-533-2, https://books.google.com/books?id=SY7aHx8KwK0C&pg=PA63 .
Parker, John Henry (1850), A glossary of terms used in Grecian, Roman, Italian, and Gothic architecture, 1 (5th έκδοση), London: David Rogue, σελ. 202, https://books.google.com/books?id=uXtZAAAAYAAJ&pg=PA202
Burchett, E. S. (1876), Practical plane geometry, London and Glasgow: William Collins, Sons, and Co., Caption to Plate LV, Fig. 6, https://books.google.com/books?id=oDcDAAAAQAAJ&pg=RA1-PA94 .
Durand, Guillaume (1906), The Symbolism of Churches and Church Ornaments: A Translation of the First Book of the Rationale Divinorum Officiorum (3rd έκδοση), Gibbings, σελ. lxxxviii, https://books.google.com/books?id=vRknpENyAlQC&pg=PR88
Frankl, Paul; Crossley, Paul (2000), Gothic Architecture, Pelican history of art, 19, Yale University Press, σελ. 146, ISBN 978-0-300-08799-4, https://books.google.com/books?id=LBZ6781vvOwC&pg=PA146 .
Snyder, John P. (1997), Flattening the Earth: Two Thousand Years of Map Projections, University of Chicago Press, σελ. 40, ISBN 978-0-226-76747-5, https://books.google.com/books?id=0UzjTJ4w9yEC&pg=PA40 .
Chamberland, Marc (2015), Single Digits: In Praise of Small Numbers, Princeton University Press, σελ. 104–105, ISBN 9781400865697, https://books.google.com/books?id=n9iqBwAAQBAJ&pg=PA104 .
Courant, Richard; Robbins, Herbert (1996), What Is Mathematics? An Elementary Approach to Ideas and Methods (2nd έκδοση), Oxford University Press, σελ. 378–379, ISBN 978-0-19-975487-8, https://books.google.com/books?id=UfdossHPlkgC&pg=PA378
Wenninger, Magnus J. (2014), Spherical Models, Dover, σελ. 134, ISBN 978-0-486-14365-1, https://books.google.com/books?id=0cfAAwAAQBAJ&pg=PA134 .

cornell.edu

kmoddl.library.cornell.edu

Moon, Francis C. (July 1999), The Reuleaux Collection of Kinematic Mechanisms at Cornell University, Cornell University Library, http://kmoddl.library.cornell.edu/facets/moon61899.htm .

doi.org

dx.doi.org

Klee, Victor (1971), «Shapes of the future», The Two-Year College Mathematics Journal 2 (2): 14–27, doi:10.2307/3026963 .
Hungerbühler, Norbert (1994), «A short elementary proof of the Mohr-Mascheroni theorem», American Mathematical Monthly 101 (8): 784–787, doi:10.2307/2974536 .
Reich, Karin (2007), «Euler's contribution to differential geometry and its reception», στο: Bradley, Robert E.; Sandifer, Ed, επιμ., Leonhard Euler: Life, Work and Legacy, Studies in the History and Philosophy of Mathematics, 5, Elsevier, σελ. 479–502, doi:10.1016/S0928-2017(07)80026-0 .
Makeev, V. V. (2000), «An extremal property of the Reuleaux triangle», Zap. Nauchn. Sem. S.-Peterburg. Otdel. Mat. Inst. Steklov. (POMI) 267 (Geom. i Topol. 5): 152–155, 329, doi:10.1023/A:1021287302603
Ball, D.G. (1973), «A generalisation of π», The Mathematical Gazette 57 (402): 298–303, doi:10.2307/3616052 ; Lay, Steven R. (2007), Convex Sets and Their Applications, Dover, Theorem 11.11, pp. 81–82, ISBN 978-0-486-45803-8, http://books.google.com/books?id=U9eOPjmaH90C&pg=PA81 .
Gleiftner, Winfried; Zeitler, Herbert (May 2000), «The Reuleaux triangle and its center of mass», Results in Mathematics 37 (3-4): 335–344, doi:10.1007/bf03322004 .
Eggleston, H. G. (1958), «Figures inscribed in convex sets», American Mathematical Monthly 65: 76–80, doi:10.2307/2308878 .
Masferrer León, Claudia; von Wuthenau Mayer, Sebastián (December 2005), «Reinventing the wheel: Non-circular wheels», The Mathematical Intelligencer 27 (4): 7–13, doi:10.1007/bf02985852 .
Keuning, Johannes (January 1955), «The history of geographical map projections until 1600», Imago Mundi 12 (1): 1–24, doi:10.1080/03085695508592085 .
Keto, Eric (1997), «The shapes of cross-correlation interferometers», The Astrophysical Journal 475 (2): 843–852, doi:10.1086/303545 .
Blundell, Raymond (2007), «The submillimeter array», Proc. 2007 IEEE/MTT-S International Microwave Symposium, doi:10.1109/mwsym.2007.380132, https://www.cfa.harvard.edu/sma/general/IEEE.pdf .
Modes, Carl D.; Kamien, Randall D. (2013), «Spherical foams in flat space», Soft Matter (Royal Society of Chemistry) 9 (46): 11078–11084, doi:10.1039/c3sm51585k .
Ng, C. H. B.; Fan, W. Y. (2014), «Reuleaux triangle disks: New shape on the block», Journal of the American Chemical Society 136 (37): 12840–12843, doi:10.1021/ja506625y .
Banchoff, Thomas; Giblin, Peter (1994), «On the geometry of piecewise circular curves», American Mathematical Monthly 101 (5): 403–416, doi:10.2307/2974900 .
Firey, W. J. (1960), «Isoperimetric ratios of Reuleaux polygons», Pacific Journal of Mathematics 10: 823–829, doi:10.2140/pjm.1960.10.823, http://projecteuclid.org/euclid.pjm/1103038230 .
Hernández Cifre, M. A. (2000), «Is there a planar convex set with given width, diameter, and inradius?», American Mathematical Monthly 107 (10): 893–900, doi:10.2307/2695582
Lindström, Bernt; Zetterström, Hans-Olov (1991), «Borromean circles are impossible», American Mathematical Monthly 98 (4): 340–341, doi:10.2307/2323803 .
Mackay, J. S. (February 1884), «The shoemaker's knife», Proceedings of the Edinburgh Mathematical Society 3: 2, doi:10.1017/s0013091500037196 .
Bruijns, J. (1998), «Quadratic Bezier triangles as drawing primitives», Proceedings of the ACM SIGGRAPH/EUROGRAPHICS Workshop on Graphics Hardware (HWWS '98), New York, NY, USA: ACM, σελ. 15–24, doi:10.1145/285305.285307, ISBN 1-58113-097-X .

gizmag.com

Coxworth, Ben (March 3, 2015), «Panasonic enters the robo-vac game, with the triangular Rulo», Gizmag, http://www.gizmag.com/panasonic-rulo/36378/ .

harvard.edu

cfa.harvard.edu

Blundell, Raymond (2007), «The submillimeter array», Proc. 2007 IEEE/MTT-S International Microwave Symposium, doi:10.1109/mwsym.2007.380132, https://www.cfa.harvard.edu/sma/general/IEEE.pdf .

koelntriangle.de

Architecture Αρχειοθετήθηκε 2015-05-25 στο Wayback Machine., Kölntriangle, retrieved 2015-05-23.

maa.org

eulerarchive.maa.org

Euler, Leonhard (1781), «De curvis triangularibus», Acta Academiae Scientarum Imperialis Petropolitinae 1778: 3–30, http://eulerarchive.maa.org/pages/E513.html .

mines.edu

magazine.mines.edu

Fisher, Roland B. (Spring 2002), «M-blems: Explaining the logo», Mines: the magazine of Colorado School of Mines 92 (2): 29, http://magazine.mines.edu/BackIssues/PDF_Archives/vol_92_num_2.pdf .

newportcityradio.org

Gwillian, Sam (May 16, 2015), Interesting Stuff: Curves of Constant Width, Newport City Radio, http://newportcityradio.org/culture/interesting-stuff-curves-of-constant-width/all-pages, ανακτήθηκε στις 2016-06-15 .

pencilrevolution.com

Gamber, Johnny (April 26, 2006), Review of Staedtler Noris Ergosoft HB, http://www.pencilrevolution.com/2006/04/review-of-staedtler-noris-ergosoft-hb/, ανακτήθηκε στις 2015-05-22 .

projecteuclid.org

Firey, W. J. (1960), «Isoperimetric ratios of Reuleaux polygons», Pacific Journal of Mathematics 10: 823–829, doi:10.2140/pjm.1960.10.823, http://projecteuclid.org/euclid.pjm/1103038230 .
Peterson, Bruce B. (1973), «Intersection properties of curves of constant width», Illinois Journal of Mathematics 17: 411–420, http://projecteuclid.org/euclid.ijm/1256051608 .

reuters.com

in.reuters.com

Dempster, Tyra (June 17, 2009), Chinese man reinvents the wheel, Reuters, http://in.reuters.com/article/2009/06/17/us-china-bicycle-idINTRE55G1GB20090617, ανακτήθηκε στις 2016-06-15 .

sciencenews.org

Peterson, Ivars (October 19, 1996), Rolling with Reuleaux, ScienceNews, https://www.sciencenews.org/article/rolling-reuleaux .

swisseduc.ch

Weber, Christof (2009), What does this solid have to do with a ball?, http://www.swisseduc.ch/mathematik/geometrie/gleichdick/docs/meissner_en.pdf .

totalidentity.com

Global: Bavaria, Fundamental Rebranding Operation at Bavaria Αρχειοθετήθηκε 2015-06-30 στο Wayback Machine., Total Identity, retrieved 2015-06-27.

ucsb.edu

math.ucsb.edu

Hoy, Jessica; Millett, Kenneth C. (2014), «A mathematical analysis of knotting and linking in Leonardo da Vinci's cartelle of the Accademia Vinciana», Journal of Mathematics and the Arts, http://www.math.ucsb.edu/~millett/Papers/Millett2014Leonardov5.pdf .

web.archive.org

Architecture Αρχειοθετήθηκε 2015-05-25 στο Wayback Machine., Kölntriangle, retrieved 2015-05-23.
Global: Bavaria, Fundamental Rebranding Operation at Bavaria Αρχειοθετήθηκε 2015-06-30 στο Wayback Machine., Total Identity, retrieved 2015-06-27.

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W., "Triquetra" από το MathWorld.

wsj.com

blogs.wsj.com

Mochizuki, Takashi (January 22, 2015), «Panasonic Rolls Out Triangular Robot Vacuum», Wall Street Journal, http://blogs.wsj.com/japanrealtime/2015/01/22/panasonic-rolls-out-triangular-robot-vacuum/ .

youtube.com

This construction is briefly described by Maor & Jost (2014) and may be seen, for instance, in the video Fun with Reuleaux triangles του Alex Franke.