On k-Fibonacci and k-Lucas numbers written as a product of two Pell numbers
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Publisher
Springer Science and Business Media LLC
Link
https://link.springer.com/content/pdf/10.1007/s40590-024-00593-9.pdf
Reference18 articles.
1. Alekseyev, M.A.: On the intersections of Fibonacci, Pell, and Lucas numbers. Integers 11, 239–259 (2011)
2. Baker, A., Davenport, H.: The equations $$3x^2 - 2 = y^2$$ and $$8x^2 - 7 = z^2$$. Q. J. Math. Oxf. Ser. 2(20), 129–137 (1969)
3. Bravo, J.J., Das, P., Guzmán, S., Laishram, S.: Powers in products of terms of Pell’s and Pell-Lucas sequences. Int. J. Number Theory 11(4), 1259–1274 (2015)
4. Bravo, J.J., Gómez, C.A., Luca, F.: A Diophantine equation in $$k$$-Fibonacci numbers and repdigits. Colloq. Math. 152, 299–315 (2018)
5. Bravo, J.J., Gómez, C.A., Luca, F.: Powers of two as sums of two $$k$$-Fibonacci numbers. Miskolc Math. Notes 17, 85–100 (2016)
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