no. 1-2
On the sum of consecutive cubes being a perfect square
Compositio Mathematica, Tome 97 (1995) no. 1-2, pp. 295-307 
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     year = {1995},
     publisher = {Kluwer Academic Publishers},
     volume = {97},
     number = {1-2},
     mrnumber = {1355130},
     zbl = {0837.11012},
     language = {en},
     url = {https://www.numdam.org/item/CM_1995__97_1-2_295_0/}
}
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Stroeker, R. J. On the sum of consecutive cubes being a perfect square. Compositio Mathematica, Tome 97 (1995) no. 1-2, pp. 295-307. https://www.numdam.org/item/CM_1995__97_1-2_295_0/

1 Birch, B.J. and Swinnerton-Dyer, H.P.F.: Notes on elliptic curves I, Crelle 212, Heft 1/2 (1963) 7-25. | Zbl | MR

2 Bremner, A.: On the Equation Y2 = X(X2 + p), in: "Number Theory and Applications " (R. A. Mollin, ed.), Kluwer, Dordrecht, 1989,3-23. | Zbl | MR

3 Bremner, A. and Cassels, J.W.S.: On the Equation Y2 = X(X2 + p), Math. Comp. 42 (1984) 257-264. | Zbl | MR

4 Cassels, J.W.S.: A Diophantine Equation, Glasgow Math. J. 27 (1985) 11-18. | Zbl | MR

5 Cremona, J.E.: "Algorithms for Modular Elliptic Curves", Cambridge University Press, 1992. | Zbl | MR

6 David, S.: Minorations de formes linéaires de logarithmes elliptiques, Publ. Math. de l'Un. Pierre et Marie Curie no. 106, Problèmes diophantiens 1991-1992, exposé no. 3.

7 Dickson, L.E.: "History of the Theory of Numbers", Vol. II: "Diophantine Analysis", Chelsea Publ. Co. 1971 (first published in 1919 by the Carnegie Institute of Washington, nr. 256). | MR | JFM

8 Gebel, J., Pethö, A. and Zimmer, H.G.: Computing Integral Points on Elliptic Curves, Acta Arithm., 68 (2) (1994) 171-192. | Zbl | MR

9 Knapp, Anthony W.: "Elliptic Curves", Math. Notes 40, Princeton University Press, 1992. | Zbl | MR

10 Koblitz, N.: "Introduction to Elliptic Curves and Modular Forms", Springer-Verlag, New York etc., 1984. | Zbl | MR

11 Silverman, Joseph H.: "The Arithmetic of Elliptic Curves", GTM 106, Springer-Verlag, New York etc., 1986. | Zbl | MR

12 Silverman, J.H.: Computing Heights on Elliptic Curves, Math. Comp. 51 (1988) 339-358. | Zbl | MR

13 Silverman, J.H.: The difference between the Weil height and the canonical height on elliptic curves, Mat. Comp. 55 (1990) 723-743. | Zbl | MR

14 Silverman, Joseph H. and Tate, John: "Rational Points on Elliptic Curves", UTM, Springer-Verlag, New York etc., 1992. | Zbl | MR

15 Stroeker, Roel J. and Top, Jaap: On the Equation Y2 = (X + p)(X2 + p2), Rocky Mountain J. Math. 24 (3) (1994) 1135-1161. | Zbl | MR

16 Stroeker, R.J. and Tzanakis, N.: On the Application of Skolem's p-adic Method to the solution of Thue Equations, J. Number Th. 29 (2) (1988) 166-195. | Zbl | MR

17 Stroeker, R.J. and Tzanakis, N.: Solving elliptic diophantine equations by estimating linear forms in elliptic logarithms, Acta Arithm. 67 (2) (1994) 177-196. | Zbl | MR

18 Stroeker, Roel J. and De Weger, Benjamin M. M.: On Elliptic Diophantine Equations that Defy Thue's Method - The Case of the Ochoa Curve, Experimental Math., to appear. | Zbl

19 Tate, J.: Variation of the canonical height of a point depending on a parameter, American J. Math. 105 (1983) 287-294. | Zbl | MR

20 Tzanakis, N. and De Weger, B.M.M.: On the Practical Solution of the Thue Equation, J. Number Th. 31 (2) (1989) 99-132. | Zbl | MR

21 De Weger, B.M.M.: "Algorithms for Diophantine Equations", CWI Tract 65, Stichting Mathematisch centrum, Amsterdam 1989. | Zbl | MR

22 Zagier, D.: Large Integral Points on Elliptic Curves, Math. Comp. 48 (1987) 425-436. | Zbl | MR