三立方数和 (Chinese Wikipedia)

Analysis of information sources in references of the Wikipedia article "三立方数和" in Chinese language version.

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12ams.org

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12doi.org

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6web.archive.org

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2arxiv.org

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1mit.edu

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1mathnet.ru

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1zbmath.org

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1aperiodical.com

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1bris.ac.uk

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1mathland.idv.tw

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ams.org

Machis, Yu. Yu., On Euler's hypothetical proof, Mathematical Notes, 2007, 82 (3): 352–356, MR 2364600, doi:10.1134/S0001434607090088
Mahler, Kurt, Note on Hypothesis K of Hardy and Littlewood, Journal of the London Mathematical Society, 1936, 11 (2): 136–138, MR 1574761, doi:10.1112/jlms/s1-11.2.136
Heath-Brown, D. R.; Lioen, W. M.; te Riele, H. J. J., On solving the Diophantine equation $x^{3}+y^{3}+z^{3}=k$ on a vector computer, Mathematics of Computation, 1993, 61 (203): 235–244, MR 1202610, doi:10.2307/2152950
Mordell, L. J., On sums of three cubes, Journal of the London Mathematical Society, Second Series, 1942, 17 (3): 139–144, MR 0007761, doi:10.1112/jlms/s1-17.3.139
Mordell, L. J., On the integer solutions of the equation $x^{2}+y^{2}+z^{2}+2xyz=n$ , Journal of the London Mathematical Society, Second Series, 1953, 28: 500–510, MR 0056619, doi:10.1112/jlms/s1-28.4.500
Miller, J. C. P.; Woollett, M. F. C., Solutions of the Diophantine equation $x^{3}+y^{3}+z^{3}=k$ , Journal of the London Mathematical Society, Second Series, 1955, 30: 101–110, MR 0067916, doi:10.1112/jlms/s1-30.1.101
Gardiner, V. L.; Lazarus, R. B.; Stein, P. R., Solutions of the diophantine equation $x^{3}+y^{3}=z^{3}-d$ , Mathematics of Computation, 1964, 18: 408–413, MR 0175843, doi:10.2307/2003763
Conn, W.; Vaserstein, L. N., On sums of three integral cubes, The Rademacher legacy to mathematics (University Park, PA, 1992), Contemporary Mathematics 166, Providence, Rhode Island: American Mathematical Society: 285–294, 1994, MR 1284068, doi:10.1090/conm/166/01628
Bremner, Andrew, On sums of three cubes, Number theory (Halifax, NS, 1994), CMS Conference Proceedings 15, Providence, Rhode Island: American Mathematical Society: 87–91, 1995, MR 1353923
Elkies, Noam D., Rational points near curves and small nonzero $|x^{3}-y^{2}|$ via lattice reduction, Algorithmic number theory (Leiden, 2000), Lecture Notes in Computer Science 1838, Springer, Berlin: 33–63, 2000, MR 1850598, doi:10.1007/10722028_2
Beck, Michael; Pine, Eric; Tarrant, Wayne; Yarbrough Jensen, Kim, New integer representations as the sum of three cubes, Mathematics of Computation, 2007, 76 (259): 1683–1690, MR 2299795, doi:10.1090/S0025-5718-07-01947-3
Elsenhans, Andreas-Stephan; Jahnel, Jörg, New sums of three cubes, Mathematics of Computation, 2009, 78 (266): 1227–1230, MR 2476583, doi:10.1090/S0025-5718-08-02168-6

aperiodical.com

Houston, Robin, 42 is the answer to the question 'what is (-80538738812075974)³ + 80435758145817515³ + 12602123297335631³?', The Aperiodical, September 6, 2019 [2022-04-03], （原始内容存档于2022-03-15）

arxiv.org

Avagyan, Armen; Dallakyan, Gurgen, A new method in the problem of three cubes, 2018, arXiv:1802.06776 , doi:10.13189/ujcmj.2017.050301 (不活跃 2019-08-16)
Huisman, Sander G., Newer sums of three cubes, 2016, arXiv:1604.07746

bris.ac.uk

people.maths.bris.ac.uk

Booker, Andrew R., Cracking the problem with 33 (PDF), University of Bristol, 2019 [2019-03-12], （原始内容存档 (PDF)于2021-02-14）

doi.org

Machis, Yu. Yu., On Euler's hypothetical proof, Mathematical Notes, 2007, 82 (3): 352–356, MR 2364600, doi:10.1134/S0001434607090088
Mahler, Kurt, Note on Hypothesis K of Hardy and Littlewood, Journal of the London Mathematical Society, 1936, 11 (2): 136–138, MR 1574761, doi:10.1112/jlms/s1-11.2.136
Avagyan, Armen; Dallakyan, Gurgen, A new method in the problem of three cubes, 2018, arXiv:1802.06776 , doi:10.13189/ujcmj.2017.050301 (不活跃 2019-08-16)
Heath-Brown, D. R.; Lioen, W. M.; te Riele, H. J. J., On solving the Diophantine equation $x^{3}+y^{3}+z^{3}=k$ on a vector computer, Mathematics of Computation, 1993, 61 (203): 235–244, MR 1202610, doi:10.2307/2152950
Mordell, L. J., On sums of three cubes, Journal of the London Mathematical Society, Second Series, 1942, 17 (3): 139–144, MR 0007761, doi:10.1112/jlms/s1-17.3.139
Mordell, L. J., On the integer solutions of the equation $x^{2}+y^{2}+z^{2}+2xyz=n$ , Journal of the London Mathematical Society, Second Series, 1953, 28: 500–510, MR 0056619, doi:10.1112/jlms/s1-28.4.500
Miller, J. C. P.; Woollett, M. F. C., Solutions of the Diophantine equation $x^{3}+y^{3}+z^{3}=k$ , Journal of the London Mathematical Society, Second Series, 1955, 30: 101–110, MR 0067916, doi:10.1112/jlms/s1-30.1.101
Gardiner, V. L.; Lazarus, R. B.; Stein, P. R., Solutions of the diophantine equation $x^{3}+y^{3}=z^{3}-d$ , Mathematics of Computation, 1964, 18: 408–413, MR 0175843, doi:10.2307/2003763
Conn, W.; Vaserstein, L. N., On sums of three integral cubes, The Rademacher legacy to mathematics (University Park, PA, 1992), Contemporary Mathematics 166, Providence, Rhode Island: American Mathematical Society: 285–294, 1994, MR 1284068, doi:10.1090/conm/166/01628
Elkies, Noam D., Rational points near curves and small nonzero $|x^{3}-y^{2}|$ via lattice reduction, Algorithmic number theory (Leiden, 2000), Lecture Notes in Computer Science 1838, Springer, Berlin: 33–63, 2000, MR 1850598, doi:10.1007/10722028_2
Beck, Michael; Pine, Eric; Tarrant, Wayne; Yarbrough Jensen, Kim, New integer representations as the sum of three cubes, Mathematics of Computation, 2007, 76 (259): 1683–1690, MR 2299795, doi:10.1090/S0025-5718-07-01947-3
Elsenhans, Andreas-Stephan; Jahnel, Jörg, New sums of three cubes, Mathematics of Computation, 2009, 78 (266): 1227–1230, MR 2476583, doi:10.1090/S0025-5718-08-02168-6