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Szikszai Márton

Szikszai Márton

Publication list

2019
1.
Szikszai, M., Ziegler, V.: On arithmetic progressions in Lucas sequences-II.
J. Number Theory. 201, 354-376, 2019.
Journal metrics:
Q1 Algebra and Number Theory
2017
2.
Pink, I., Szikszai, M.: A Brocard-Ramanujan-type equation with Lucas and associated Lucas sequences.
Glas. Mat. 52 (1), 11-21, 2017.
Journal metrics:
Q3 Mathematics (miscellaneous)
3.
Sanna, C., Szikszai, M.: A coprimality condition on consecutive values of polynomials.
Bull. London Math. Soc. 49 (5), 908-915, 2017.
Journal metrics:
Q1 Mathematics (miscellaneous)
4.
Szikszai, M.: Distinct products in Lucas sequences - on a problem of Kimberling.
Fibonacci Q. 2017 (55), 291-296, 2017.
Journal metrics:
Q4 Algebra and Number Theory
5.
Hajdu, L., Szikszai, M., Ziegler, V.: On arithmetic progressions in Lucas sequences.
J. Integer Seq. 2017 (20), Article 17, 2017.
Journal metrics:
Q2 Discrete Mathematics and Combinatorics
6.
Dujella, A., Kazalicki, M., Mikić, M., Szikszai, M.: There are infinitely many rational Diophantine sextuples.
Int. Math. Res. Notices. 2017 (2), 490-508, 2017.
Journal metrics:
D1 Mathematics (miscellaneous)
2016
7.
Hajdu, L., Laishram, S., Szikszai, M.: Perfect powers in products of terms of elliptic divisibility sequences.
Bull. Aust. Math. Soc. 94 (03), 395-404, 2016.
Journal metrics:
Q2 Mathematics (miscellaneous)
2015
8.
Hajdu, L., Szikszai, M.: Common factors in series of consecutive terms of associated Lucas and Lehmer sequences.
Fibonacci Q. 53 (3), 221-229, 2015.
Journal metrics:
Q4 Algebra and Number Theory
9.
Gál, Z., Nagy, Á., Szikszai, M., Terdik, G.: Stochastic modeling of wireless networks: A case study in time domain.
In: Proceedings of the 9th International Conference on Applied Informatics January 29 - Februar 1, 2014. Eger, Hungary Volume II [elektronikus dokumentum]. Ed.: by Kovács Emőd, Kusper Gábor, Kunkli Roland, Tómács Tibor, Eszterházy Károly Főiskola, Eger, 195-201, 2015. ISBN: 9786155297182
2014
10.
Hajdu, L., Szikszai, M.: On common factors within a series of consecutive terms of an elliptic divisibility sequence.
Publ. Math. Debr. 84 (1-2), 291-301, 2014.
Journal metrics:
Q2 Mathematics (miscellaneous)
2012
11.
Hajdu, L., Szikszai, M.: On the GCD-s of k consecutive terms of Lucas sequences.
J. Number Theory. 132 (12), 3056-3069, 2012.
Journal metrics:
Q1 Algebra and Number Theory
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