Оригами (Serbian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Оригами" in Serbian language version.

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7doi.org

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4web.archive.org

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2wikipedia.org

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2ams.org

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1harvard.edu

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1semanticscholar.org

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1wne.edu

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1origametry.net

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1britishorigami.info

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1jaxa.jp

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1ijpam.eu

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1math.ca

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1maths.org

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1acm.org

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1origami.gr.jp

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1wolfram.com

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1archive.org

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1arxiv.org

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1leidenuniv.nl

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1joeslote.com

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acm.org

dl.acm.org

Bern, Marshall; Hayes, Barry (1996). „The complexity of flat origami”. Proceedings of the Seventh Annual ACM-SIAM Symposium on Discrete Algorithms (Atlanta, GA, 1996). ACM, New York. стр. 175—183. MR 1381938.

ams.org

Hull, Thomas C. (2011). „Solving cubics with creases: the work of Beloch and Lill” (PDF). American Mathematical Monthly. 118 (4): 307—315. MR 2800341. S2CID 2540978. doi:10.4169/amer.math.monthly.118.04.307. Архивирано из оригинала (PDF) 26. 03. 2016. г. Приступљено 10. 11. 2021.
Bern, Marshall; Hayes, Barry (1996). „The complexity of flat origami”. Proceedings of the Seventh Annual ACM-SIAM Symposium on Discrete Algorithms (Atlanta, GA, 1996). ACM, New York. стр. 175—183. MR 1381938.

archive.org

Alperin, Roger C. (2005). „Trisections and Totally Real Origami”. The American Mathematical Monthly. 112 (3): 200—211. JSTOR 30037438. arXiv:math/0408159 . doi:10.2307/30037438.

arxiv.org

Alperin, Roger C. (2005). „Trisections and Totally Real Origami”. The American Mathematical Monthly. 112 (3): 200—211. JSTOR 30037438. arXiv:math/0408159 . doi:10.2307/30037438.

britishorigami.info

Bain, Ian (1980), „The Miura-Ori map”, New Scientist . Reproduced in British Origami, 1981, and online at the British Origami Society web site.

doi.org

Merali, Zeeya (17. 6. 2011), „'Origami Engineer' Flexes to Create Stronger, More Agile Materials”, Science, 332 (6036): 1376—1377, Bibcode:2011Sci...332.1376M, PMID 21680824, doi:10.1126/science.332.6036.1376 .
Hull, Thomas C. (2011). „Solving cubics with creases: the work of Beloch and Lill” (PDF). American Mathematical Monthly. 118 (4): 307—315. MR 2800341. S2CID 2540978. doi:10.4169/amer.math.monthly.118.04.307. Архивирано из оригинала (PDF) 26. 03. 2016. г. Приступљено 10. 11. 2021.
Belcastro, Sarah-Marie; Hull, Thomas C. (2002). „Modelling the folding of paper into three dimensions using affine transformations”. Linear Algebra and Its Applications. 348 (1–3): 273—282. doi:10.1016/S0024-3795(01)00608-5 .
Alperin, Roger C. (2002). „Ch.12”. Ур.: Hull, Thomas. Mathematical Origami: Another View of Alhazen's Optical Problem. стр. 83—93. ISBN 9780429064906. doi:10.1201/b15735.
Robu, Judit; Ida, Tetsuo; Ţepeneu, Dorin; Takahashi, Hidekazu; Buchberger, Bruno (2006). „Computational Origami Construction of a Regular Heptagon with Automated Proof of Its Correctness”. Automated Deduction in Geometry. Lecture Notes in Computer Science. 3763. стр. 19—33. ISBN 978-3-540-31332-8. doi:10.1007/11615798_2.
Alperin, Roger C. (2005). „Trisections and Totally Real Origami”. The American Mathematical Monthly. 112 (3): 200—211. JSTOR 30037438. arXiv:math/0408159 . doi:10.2307/30037438.
Lang, Robert J.; Alperin, Roger C. (2009). „One-, two-, and multi-fold origami axioms” (PDF). Origami⁴: Fourth International Meeting of Origami Science, Mathematics, and Education: 383—406. ISBN 9780429106613. doi:10.1201/b10653-38. Архивирано из оригинала (PDF) 10. 11. 2021. г. Приступљено 10. 11. 2021.

harvard.edu

adsabs.harvard.edu

Merali, Zeeya (17. 6. 2011), „'Origami Engineer' Flexes to Create Stronger, More Agile Materials”, Science, 332 (6036): 1376—1377, Bibcode:2011Sci...332.1376M, PMID 21680824, doi:10.1126/science.332.6036.1376 .

ijpam.eu

Nishiyama, Yutaka (2012), „Miura folding: Applying origami to space exploration” (PDF), International Journal of Pure and Applied Mathematics, 79 (2): 269—279

jaxa.jp

isas.jaxa.jp

„2D Array”. Japan Aerospace Exploration Agency. Архивирано из оригинала 25. 11. 2005. г.

joeslote.com

Bertschinger, Thomas H.; Slote, Joseph; Spencer, Olivia Claire; Vinitsky, Samuel. The Mathematics of Origami (PDF). Carleton College.

jstor.org

Alperin, Roger C. (2005). „Trisections and Totally Real Origami”. The American Mathematical Monthly. 112 (3): 200—211. JSTOR 30037438. arXiv:math/0408159 . doi:10.2307/30037438.

langorigami.com

Lang, Robert J. (2004). „Angle Quintisection” (PDF). langorigami.com. Приступљено 16. 1. 2021.

leidenuniv.nl

pub.math.leidenuniv.nl

Lang, Robert J.; Alperin, Roger C. (2009). „One-, two-, and multi-fold origami axioms” (PDF). Origami⁴: Fourth International Meeting of Origami Science, Mathematics, and Education: 383—406. ISBN 9780429106613. doi:10.1201/b10653-38. Архивирано из оригинала (PDF) 10. 11. 2021. г. Приступљено 10. 11. 2021.

math.ca

cms.math.ca

Peter Messer (1986). „Problem 1054” (PDF). Crux Mathematicorum. 12 (10): 284—285 — преко Canadian Mathematical Society.

maths.org

plus.maths.org

Newton, Liz (1. 12. 2009). „The power of origami”. University of Cambridge. + plus magazine.

megamaster.info

Разноврсни оригами папир

nih.gov

ncbi.nlm.nih.gov

Merali, Zeeya (17. 6. 2011), „'Origami Engineer' Flexes to Create Stronger, More Agile Materials”, Science, 332 (6036): 1376—1377, Bibcode:2011Sci...332.1376M, PMID 21680824, doi:10.1126/science.332.6036.1376 .

origametry.net

Hull, Tom (1997). „a comparison between straight edge and compass constructions and origami”. origametry.net.

origami.gr.jp

Hatori, Koshiro. „How to Divide the Side of Square Paper”. Japan Origami Academic Society.

semanticscholar.org

api.semanticscholar.org

Hull, Thomas C. (2011). „Solving cubics with creases: the work of Beloch and Lill” (PDF). American Mathematical Monthly. 118 (4): 307—315. MR 2800341. S2CID 2540978. doi:10.4169/amer.math.monthly.118.04.307. Архивирано из оригинала (PDF) 26. 03. 2016. г. Приступљено 10. 11. 2021.

sulphurdailynews.com

„See a NASA Physicist's Incredible Origami” (video). Southwest Daily News (на језику: енглески). 16. 3. 2019. ^{[мртва веза]}

teachersofindia.org

Korpal, Gaurish (25. 11. 2015). „Folding Paper in Half”. At Right Angles. Teachers of India. 4 (3): 20—23. Архивирано из оригинала 14. 11. 2016. г. Приступљено 10. 11. 2021.

web.archive.org

Hull, Thomas C. (2011). „Solving cubics with creases: the work of Beloch and Lill” (PDF). American Mathematical Monthly. 118 (4): 307—315. MR 2800341. S2CID 2540978. doi:10.4169/amer.math.monthly.118.04.307. Архивирано из оригинала (PDF) 26. 03. 2016. г. Приступљено 10. 11. 2021.
„2D Array”. Japan Aerospace Exploration Agency. Архивирано из оригинала 25. 11. 2005. г.
Korpal, Gaurish (25. 11. 2015). „Folding Paper in Half”. At Right Angles. Teachers of India. 4 (3): 20—23. Архивирано из оригинала 14. 11. 2016. г. Приступљено 10. 11. 2021.
Lang, Robert J.; Alperin, Roger C. (2009). „One-, two-, and multi-fold origami axioms” (PDF). Origami⁴: Fourth International Meeting of Origami Science, Mathematics, and Education: 383—406. ISBN 9780429106613. doi:10.1201/b10653-38. Архивирано из оригинала (PDF) 10. 11. 2021. г. Приступљено 10. 11. 2021.

wikipedia.org

en.wikipedia.org

Hull, Thomas C. (2011). „Solving cubics with creases: the work of Beloch and Lill” (PDF). American Mathematical Monthly. 118 (4): 307—315. MR 2800341. S2CID 2540978. doi:10.4169/amer.math.monthly.118.04.307. Архивирано из оригинала (PDF) 26. 03. 2016. г. Приступљено 10. 11. 2021.
Bern, Marshall; Hayes, Barry (1996). „The complexity of flat origami”. Proceedings of the Seventh Annual ACM-SIAM Symposium on Discrete Algorithms (Atlanta, GA, 1996). ACM, New York. стр. 175—183. MR 1381938.

wne.edu

mars.wne.edu

Hull, Thomas C. (2011). „Solving cubics with creases: the work of Beloch and Lill” (PDF). American Mathematical Monthly. 118 (4): 307—315. MR 2800341. S2CID 2540978. doi:10.4169/amer.math.monthly.118.04.307. Архивирано из оригинала (PDF) 26. 03. 2016. г. Приступљено 10. 11. 2021.

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. „Folding”. MathWorld.