Cracking the problem with 33

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J. C. P. Miller and M. F. C. Woollett, Solutions of the Diophantine equation x 3 + y 3 + z 3 = k x^{3}+y^{3}+z^{3}=k , J. London Math. Soc. 30

1955

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1985

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1985

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by same author, Speeding the Pollard and elliptic curve methods of factorization , Math. Comp. 48

1987

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Ivan Niven, Herbert S. Zuckerman, and Hugh L. Montgomery, An introduction to the theory of numbers , fifth ed., John Wiley & Sons, Inc., New York, 1991. MR 1083765

1991

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1992

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D. R. Heath-Brown, W. M. Lioen, and H. J. J. te Riele, On solving the Diophantine equation x 3 + y 3 + z 3 = k x^{3}+y^{3}+z^{3}=k on a vector computer , Math. Comp. 61

1993

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Andrew Bremner, On sums of three cubes , Number theory (Halifax, NS, 1994), CMS Conf. Proc., vol. 15, Amer. Math. Soc., Providence, RI, 1995, pp. 87–91. MR 1353923

1995

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Kenji Koyama, Yukio Tsuruoka, and Hiroshi Sekigawa, On searching for solutions of the Diophantine equation x 3 + y 3 + z 3 = n x^{3}+y^{3}+z^{3}=n , Math. Comp. 66

1997

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Noam D. Elkies, Rational points near curves and small nonzero | x 3 − y 2 | |x^{3}-y^{2}| via lattice reduction , Algorithmic number theory (Leiden, 2000), Lecture Notes in Comput. Sci., vol. 1838, Springer, Berlin, 2000, pp. 33–63. MR 1850598

2000

Cited alongside, same era.

Torbjörn Granlund and the GMP development team, GNU MP: The GNU Multiple Precision Arithmetic Library , 6.1.2 ed., 2016, https://gmplib.org/

2016

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Sander G. Huisman, Newer sums of three cubes , arXiv:1604.07746 , 2016

Original

2016

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Wieb Bosma, John Cannon, Claus Fieker, and Allan Steel, Handbook of Magma functions , Sydney, 2.24 ed., 2018

2018

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The PARI Group, Univ. Bordeaux, PARI/GP version 2.11.0

2018

Later among the works it cites.

Ben Buhrow, YAFU , 2019, https://sourceforge.net/projects/yafu/

2019

Closest in time.

Kim Walisch, primesieve , 2019, https://primesieve.org