Schwarz lantern (English Wikipedia)

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

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mathscinet.ams.org

Makarov, Boris; Podkorytov, Anatolii (2013). "Section 8.2.4". Real analysis: measures, integrals and applications. Universitext. Berlin: Springer-Verlag. pp. 415–416. doi:10.1007/978-1-4471-5122-7. ISBN 978-1-4471-5121-0. MR 3089088.
Berger, Marcel (1987). Geometry I. Universitext. Berlin: Springer-Verlag. pp. 263–264. doi:10.1007/978-3-540-93815-6. ISBN 978-3-540-11658-5. MR 2724360.
Traub, Gilbert (1984). The Development of the Mathematical Analysis of Curve Length from Archimedes to Lebesgue (Doctoral dissertation). New York University. p. 470. MR 2633321. ProQuest 303305072.
Brodie, Scott E. (1980). "Archimedes' axioms for arc-length and area". Mathematics Magazine. 53 (1): 36–39. doi:10.1080/0025570X.1980.11976824. JSTOR 2690029. MR 0560018.
Gandon, Sébastien; Perrin, Yvette (2009). "Le problème de la définition de l'aire d'une surface gauche: Peano et Lebesgue" (PDF). Archive for History of Exact Sciences (in French). 63 (6): 665–704. doi:10.1007/s00407-009-0051-4. JSTOR 41134329. MR 2550748. S2CID 121535260.
Kennedy, Hubert C. (1980). Peano: Life and works of Giuseppe Peano. Studies in the History of Modern Science. Vol. 4. Dordrecht & Boston: D. Reidel Publishing Co. pp. 9–10. ISBN 90-277-1067-8. MR 0580947.
Archibald, Thomas (2002). "Charles Hermite and German mathematics in France". In Parshall, Karen Hunger; Rice, Adrian C. (eds.). Mathematics unbound: the evolution of an international mathematical research community, 1800–1945. Papers from the International Symposium held at the University of Virginia, Charlottesville, VA, May 27–29, 1999. History of Mathematics. Vol. 23. Providence, Rhode Island: American Mathematical Society. pp. 123–137. MR 1907173. See footnote 60, p. 135.
Bern, M.; Mitchell, S.; Ruppert, J. (1995). "Linear-size nonobtuse triangulation of polygons". Discrete & Computational Geometry. 14 (4): 411–428. doi:10.1007/BF02570715. MR 1360945. S2CID 120526239.
Polthier, Konrad (2005). "Computational aspects of discrete minimal surfaces" (PDF). In Hoffman, David (ed.). Global theory of minimal surfaces: Proceedings of the Clay Mathematical Institute Summer School held in Berkeley, CA, June 25 – July 27, 2001. Clay Mathematics Proceedings. Vol. 2. Providence, Rhode Island: American Mathematical Society. pp. 65–111. doi:10.1016/j.cagd.2005.06.010. MR 2167256.

archive.org

Schwarz, H. A. (1890). "Sur une définition erronée de l'aire d'une surface courbe". Gesammelte Mathematische Abhandlungen von H. A. Schwarz (in French). Verlag von Julius Springer. pp. 309–311.

archives-ouvertes.fr

halshs.archives-ouvertes.fr

Gandon, Sébastien; Perrin, Yvette (2009). "Le problème de la définition de l'aire d'une surface gauche: Peano et Lebesgue" (PDF). Archive for History of Exact Sciences (in French). 63 (6): 665–704. doi:10.1007/s00407-009-0051-4. JSTOR 41134329. MR 2550748. S2CID 121535260.

books.google.com

Kennedy, Hubert C. (1980). Peano: Life and works of Giuseppe Peano. Studies in the History of Modern Science. Vol. 4. Dordrecht & Boston: D. Reidel Publishing Co. pp. 9–10. ISBN 90-277-1067-8. MR 0580947.
Serret, J. A. (1868). Cours de calcul différentiel et intégral, Tome second: Calcul intégral (in French). Paris: Gauthier-Villars. p. 296.
Archibald, Thomas (2002). "Charles Hermite and German mathematics in France". In Parshall, Karen Hunger; Rice, Adrian C. (eds.). Mathematics unbound: the evolution of an international mathematical research community, 1800–1945. Papers from the International Symposium held at the University of Virginia, Charlottesville, VA, May 27–29, 1999. History of Mathematics. Vol. 23. Providence, Rhode Island: American Mathematical Society. pp. 123–137. MR 1907173. See footnote 60, p. 135.

doi.org

Makarov, Boris; Podkorytov, Anatolii (2013). "Section 8.2.4". Real analysis: measures, integrals and applications. Universitext. Berlin: Springer-Verlag. pp. 415–416. doi:10.1007/978-1-4471-5122-7. ISBN 978-1-4471-5121-0. MR 3089088.
Berger, Marcel (1987). Geometry I. Universitext. Berlin: Springer-Verlag. pp. 263–264. doi:10.1007/978-3-540-93815-6. ISBN 978-3-540-11658-5. MR 2724360.
Atneosen, Gail H. (March 1972). "The Schwarz paradox: An interesting problem for the first-year calculus student". The Mathematics Teacher. 65 (3): 281–284. doi:10.5951/MT.65.3.0281. JSTOR 27958821.
Glassner, A. (1997). "The perils of problematic parameterization". IEEE Computer Graphics and Applications. 17 (5): 78–83. doi:10.1109/38.610212.
Brodie, Scott E. (1980). "Archimedes' axioms for arc-length and area". Mathematics Magazine. 53 (1): 36–39. doi:10.1080/0025570X.1980.11976824. JSTOR 2690029. MR 0560018.
Gandon, Sébastien; Perrin, Yvette (2009). "Le problème de la définition de l'aire d'une surface gauche: Peano et Lebesgue" (PDF). Archive for History of Exact Sciences (in French). 63 (6): 665–704. doi:10.1007/s00407-009-0051-4. JSTOR 41134329. MR 2550748. S2CID 121535260.
Bern, M.; Mitchell, S.; Ruppert, J. (1995). "Linear-size nonobtuse triangulation of polygons". Discrete & Computational Geometry. 14 (4): 411–428. doi:10.1007/BF02570715. MR 1360945. S2CID 120526239.
Zames, Frieda (September 1977). "Surface area and the cylinder area paradox". The Two-Year College Mathematics Journal. 8 (4): 207–211. doi:10.2307/3026930. JSTOR 3026930.
Polthier, Konrad (2005). "Computational aspects of discrete minimal surfaces" (PDF). In Hoffman, David (ed.). Global theory of minimal surfaces: Proceedings of the Clay Mathematical Institute Summer School held in Berkeley, CA, June 25 – July 27, 2001. Clay Mathematics Proceedings. Vol. 2. Providence, Rhode Island: American Mathematical Society. pp. 65–111. doi:10.1016/j.cagd.2005.06.010. MR 2167256.

fu-berlin.de

page.mi.fu-berlin.de

Polthier, Konrad (2005). "Computational aspects of discrete minimal surfaces" (PDF). In Hoffman, David (ed.). Global theory of minimal surfaces: Proceedings of the Clay Mathematical Institute Summer School held in Berkeley, CA, June 25 – July 27, 2001. Clay Mathematics Proceedings. Vol. 2. Providence, Rhode Island: American Mathematical Society. pp. 65–111. doi:10.1016/j.cagd.2005.06.010. MR 2167256.

jstor.org

Atneosen, Gail H. (March 1972). "The Schwarz paradox: An interesting problem for the first-year calculus student". The Mathematics Teacher. 65 (3): 281–284. doi:10.5951/MT.65.3.0281. JSTOR 27958821.
Brodie, Scott E. (1980). "Archimedes' axioms for arc-length and area". Mathematics Magazine. 53 (1): 36–39. doi:10.1080/0025570X.1980.11976824. JSTOR 2690029. MR 0560018.
Gandon, Sébastien; Perrin, Yvette (2009). "Le problème de la définition de l'aire d'une surface gauche: Peano et Lebesgue" (PDF). Archive for History of Exact Sciences (in French). 63 (6): 665–704. doi:10.1007/s00407-009-0051-4. JSTOR 41134329. MR 2550748. S2CID 121535260.
Zames, Frieda (September 1977). "Surface area and the cylinder area paradox". The Two-Year College Mathematics Journal. 8 (4): 207–211. doi:10.2307/3026930. JSTOR 3026930.

maa.org

Zames, Frieda (September 1977). "Surface area and the cylinder area paradox". The Two-Year College Mathematics Journal. 8 (4): 207–211. doi:10.2307/3026930. JSTOR 3026930.

nasa.gov

ntrs.nasa.gov

Yoshimura, Yoshimaru (July 1955). On the mechanism of buckling of a circular cylindrical shell under axial compression. Technical Memorandum 1390. National Advisory Committee for Aeronautics.

nsta.org

static.nsta.org

Bernshtein, D. (March–April 1991). "Toy store: Latin triangles and fashionable footwear" (PDF). Quantum: The Magazine of Math and Science. Vol. 1, no. 4. p. 64.
Dubrovsky, Vladimir (March–April 1991). "In search of a definition of surface area" (PDF). Quantum: The Magazine of Math and Science. Vol. 1, no. 4. pp. 6–9.

proquest.com

Traub, Gilbert (1984). The Development of the Mathematical Analysis of Curve Length from Archimedes to Lebesgue (Doctoral dissertation). New York University. p. 470. MR 2633321. ProQuest 303305072.

scientificamerican.com

blogs.scientificamerican.com

Lamb, Evelyn (30 November 2013). "Counterexamples in origami". Roots of unity. Scientific American.

semanticscholar.org

api.semanticscholar.org

Gandon, Sébastien; Perrin, Yvette (2009). "Le problème de la définition de l'aire d'une surface gauche: Peano et Lebesgue" (PDF). Archive for History of Exact Sciences (in French). 63 (6): 665–704. doi:10.1007/s00407-009-0051-4. JSTOR 41134329. MR 2550748. S2CID 121535260.
Bern, M.; Mitchell, S.; Ruppert, J. (1995). "Linear-size nonobtuse triangulation of polygons". Discrete & Computational Geometry. 14 (4): 411–428. doi:10.1007/BF02570715. MR 1360945. S2CID 120526239.

u-tokyo.ac.jp

origami.c.u-tokyo.ac.jp

Miura, Koryo; Tachi, Tomohiro (2010). "Synthesis of rigid-foldable cylindrical polyhedra" (PDF). Symmetry: Art and Science, 8th Congress and Exhibition of ISIS. Gmünd.