On the diophantine equation $$ax^{3} + by + c = xyz$$ a x 3 + b y + c = x y z

Author:

Subburam S.,Togbé A.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference10 articles.

1. Lenstra Jr., H.W.: Divisors in residue classes. Math. Comp. 42(165), 331–340 (1984)

2. Luca, F., Togbé, A.: On the positive integral solution of the diophantine equation $$x^3 + by + 1 - xyz = 0$$ x 3 + b y + 1 - x y z = 0 . Bull. Malays Math. Sci. Soc. (2) 31(2), 129–134 (2008)

3. Mohanty, S.P.: On the diophantine equation $$x^3 + y + 1 - xyz = 0$$ x 3 + y + 1 - x y z = 0 . Math. Student 45(4), 13–16 (1977)

4. Mohanty, S.P., Ramasamy, A.M.S.: On the positive solution of the diophantine quation $$x^3 + by + 1 - xyz = 0$$ x 3 + b y + 1 - x y z = 0 . Bull. Malays Math. Sci. Soc. (2) 7(1), 23–28 (1984)

5. Mohanty, S.P., Ramasamy, A.M.S.: On the positive solution of the diophantine equation $$ax^{3} + by + c - xyz = 0$$ a x 3 + b y + c - x y z = 0 . J. Indian Math. Soc. (NS) 62(1–4), 210–214 (1996)

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