Curbe eliptice (Romanian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Curbe eliptice" in Romanian language version.

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7doi.org

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ams.org

Hellegouarch, Yves (1974). „Points d'ordre 2p^h sur les courbes elliptiques” (PDF). Acta Arithmetica. 26 (3): 253–263. doi:10.4064/aa-26-3-253-263 . ISSN 0065-1036. MR 0379507.
Ribet, Ken (1990). „On modular representations of Gal(Q/Q) arising from modular forms” (PDF). Inventiones Mathematicae. 100 (2): 431–476. Bibcode:1990InMat.100..431R. doi:10.1007/BF01231195. hdl:10338.dmlcz/147454. MR 1047143.

arxiv.org

Heath-Brown, D. R. (2004). „The Average Analytic Rank of Elliptic Curves”. Duke Mathematical Journal. 122 (3): 591–623. arXiv:math/0305114 . doi:10.1215/S0012-7094-04-12235-3.

berkeley.edu

math.berkeley.edu

Ribet, Ken (1990). „On modular representations of Gal(Q/Q) arising from modular forms” (PDF). Inventiones Mathematicae. 100 (2): 431–476. Bibcode:1990InMat.100..431R. doi:10.1007/BF01231195. hdl:10338.dmlcz/147454. MR 1047143.

brown.edu

math.brown.edu

vezi de exemplu Silverman, Joseph H. (2006). „An Introduction to the Theory of Elliptic Curves” (PDF). Summer School on Computational Number Theory and Applications to Cryptography. University of Wyoming.

doi.org

Heath-Brown, D. R. (2004). „The Average Analytic Rank of Elliptic Curves”. Duke Mathematical Journal. 122 (3): 591–623. arXiv:math/0305114 . doi:10.1215/S0012-7094-04-12235-3.
Zagier, D. (1985). „Modular points, modular curves, modular surfaces and modular forms”. Arbeitstagung Bonn 1984. Lecture Notes in Mathematics. 1111. Springer. pp. 225–248. doi:10.1007/BFb0084592. ISBN 978-3-540-39298-9.
Hellegouarch, Yves (1974). „Points d'ordre 2p^h sur les courbes elliptiques” (PDF). Acta Arithmetica. 26 (3): 253–263. doi:10.4064/aa-26-3-253-263 . ISSN 0065-1036. MR 0379507.
Ribet, Ken (1990). „On modular representations of Gal(Q/Q) arising from modular forms” (PDF). Inventiones Mathematicae. 100 (2): 431–476. Bibcode:1990InMat.100..431R. doi:10.1007/BF01231195. hdl:10338.dmlcz/147454. MR 1047143.
Vezi studiul din Ribet, K. (1990). „From the Taniyama–Shimura conjecture to Fermat's Last Theorem”. Annales de la Faculté des Sciences de Toulouse. 11: 116–139. doi:10.5802/afst.698 .
Merel, L. (1996). „Bornes pour la torsion des courbes elliptiques sur les corps de nombres”. Inventiones Mathematicae (în franceză). 124 (1–3): 437–449. Bibcode:1996InMat.124..437M. doi:10.1007/s002220050059. Zbl 0936.11037.
Harris, M.; Shepherd-Barron, N.; Taylor, R. (2010). „A family of Calabi–Yau varieties and potential automorphy”. Annals of Mathematics^⁠(d). 171 (2): 779–813. doi:10.4007/annals.2010.171.779.

handle.net

hdl.handle.net

Ribet, Ken (1990). „On modular representations of Gal(Q/Q) arising from modular forms” (PDF). Inventiones Mathematicae. 100 (2): 431–476. Bibcode:1990InMat.100..431R. doi:10.1007/BF01231195. hdl:10338.dmlcz/147454. MR 1047143.
Siksek, Samir (1995), Descents on Curves of Genus 1 (Ph.D. thesis), University of Exeter, pp. 16–17, hdl:10871/8323.

harvard.edu

adsabs.harvard.edu

Ribet, Ken (1990). „On modular representations of Gal(Q/Q) arising from modular forms” (PDF). Inventiones Mathematicae. 100 (2): 431–476. Bibcode:1990InMat.100..431R. doi:10.1007/BF01231195. hdl:10338.dmlcz/147454. MR 1047143.
Merel, L. (1996). „Bornes pour la torsion des courbes elliptiques sur les corps de nombres”. Inventiones Mathematicae (în franceză). 124 (1–3): 437–449. Bibcode:1996InMat.124..437M. doi:10.1007/s002220050059. Zbl 0936.11037.

icm.edu.pl

matwbn.icm.edu.pl

Hellegouarch, Yves (1974). „Points d'ordre 2p^h sur les courbes elliptiques” (PDF). Acta Arithmetica. 26 (3): 253–263. doi:10.4064/aa-26-3-253-263 . ISSN 0065-1036. MR 0379507.

numdam.org

O prezentare sintetică (în franceză) a ideilor principale se poate găsi în acest articol din Bourbaki de Jean-Pierre Serre. Pentru mai multe detalii, vezi Hellegouarch 2001
Vezi studiul din Ribet, K. (1990). „From the Taniyama–Shimura conjecture to Fermat's Last Theorem”. Annales de la Faculté des Sciences de Toulouse. 11: 116–139. doi:10.5802/afst.698 .

unizg.hr

web.math.pmf.unizg.hr

Dujella, Andrej. „History of elliptic curves rank records”. University of Zagreb.

whiterose.ac.uk

etheses.whiterose.ac.uk

Wing Tat Chow, Rudolf (2018). „The Arithmetic-Geometric Mean and Periods of Curves of Genus 1 and 2” (PDF). White Rose eTheses Online. p. 12.

wikidata.org

Vezi și J. W. S. Cassels, Mordell^⁠(d)'s Finite Basis Theorem Revisited, Mathematical Proceedings of the Cambridge Philosophical Society 100, 3–41 și comentariul lui A. Weil despre geneza lucrării lui: A. Weil, Collected Papers, vol. 1, 520–521.
Harris, M.; Shepherd-Barron, N.; Taylor, R. (2010). „A family of Calabi–Yau varieties and potential automorphy”. Annals of Mathematics^⁠(d). 171 (2): 779–813. doi:10.4007/annals.2010.171.779.

worldcat.org

Hellegouarch, Yves (1974). „Points d'ordre 2p^h sur les courbes elliptiques” (PDF). Acta Arithmetica. 26 (3): 253–263. doi:10.4064/aa-26-3-253-263 . ISSN 0065-1036. MR 0379507.

zbmath.org

Merel, L. (1996). „Bornes pour la torsion des courbes elliptiques sur les corps de nombres”. Inventiones Mathematicae (în franceză). 124 (1–3): 437–449. Bibcode:1996InMat.124..437M. doi:10.1007/s002220050059. Zbl 0936.11037.