| On Generalized Balancing Sequences A Bérczes, K Liptai, I Pink Fibonacci Quart 48 (2), 121-128, 2010 | 71 | 2010 |
| On a variant of Pillai's problem II KC Chim, I Pink, V Ziegler Journal of number theory 183, 269-290, 2018 | 53 | 2018 |
| On the diophantine equation x^2+ p^{2 k}= y^n A Bérczes, I Pink Archiv der Mathematik 91 (6), 505-517, 2008 | 46 | 2008 |
| On the diophantine equation x2+ 2alpha3betha5gamma7delta= yn I Pink | 41 | 2007 |
| Power values of polynomials and binomial Thue-Mahler equations K Gyory, I Pink, Á Pintér Publ. Math. Debrecen 65 (3-4), 341-362, 2004 | 35 | 2004 |
| Effective Resolution of Diophantine equations of the form u_n+ u_m= w p_1^{z_1}...p_s^{z_s} I Pink, V Ziegler Monatshefte für Mathematik 185 (1), 103-131, 2018 | 23 | 2018 |
| On the diophantine equation x^2+ 5^k17^l= y^n I Pink, Z Rábai Communications in Mathematics 19 (1), 1-9, 2011 | 22 | 2011 |
| Linear combinations of prime powers in binary recurrence sequences C Bertók, L Hajdu, I Pink, Z Rábai International Journal of Number Theory 13, 261-271, 2017 | 21 | 2017 |
| On the Diophantine equation (x+ 1)^k+(x+ 2)^k+...+(2x)^k= y^n A Bérczes, I Pink, G Savaş, G Soydan Journal of Number Theory 183 (1), 326-351, 2018 | 20 | 2018 |
| On the Diophantine equation x^2+ d^{2l+1}= y^n A Bérczes, I Pink Glasgow Mathematical Journal 54 (02), 415-428, 2012 | 20 | 2012 |
| On generalized Lebesgue-Ramanujan-Nagell equations A Bérczes, I Pink An. St. Univ. Ovidius Constanta 22, 51-71, 2014 | 17 | 2014 |
| On the Diophantine equation 1+2^a+x^b = y^n L Hajdu, I Pink Journal of Number Theory 143, 1-13, 2014 | 14 | 2014 |
| Full powers in arithmetic progressions I Pink, S Tengely Publ. Math. Debrecen 57, 535-545, 2000 | 14 | 2000 |
| Number of solutions to a special type of unit equations in two unknowns T Miyazaki, I Pink American Journal of Mathematics 146 (2), 295-369, 2024 | 10* | 2024 |
| Sums of S-units in recurrence sequences A Bérczes, L Hajdu, I Pink, SS Rout Journal of Number Theory 196, 353-363, 2019 | 10 | 2019 |
| On the equation 1^k+ 2^k+⋯+ x^k= y^n for fixed x A Bérczes, L Hajdu, T Miyazaki, I Pink Journal of Number Theory 163, 43-60, 2016 | 10 | 2016 |
| On the Diophantine equation x^2+(p_1^{z_1} ... p_s^{z_s})^2= 2y^n I Pink Publ. Math. Debrecen 65 (1-2), 205-213, 2004 | 10 | 2004 |
| A Brocard-Ramanujan-type equation with Lucas and associated Lucas sequences I Pink, M Szikszai Glasnik Matematicki, 2017 | 9 | 2017 |
| Zs. Rábai On the diophantine equation x2+ 5k17l= yn I Pink Communications in Mathematics 19 (1), 1-9, 2011 | 8 | 2011 |
| On the diophantine equation 1+x^a+z^b=y^n A Bérczes, L Hajdu, T Miyazaki, I Pink Journal of Combinatorics and Number Theory 8 (2), 145-154, 2016 | 7 | 2016 |
Attila BérczesUniversity of DebrecenE-mail megerősítve itt: science.unideb.hu
