Tudóstér: Bazsó András publikációi

Bazsó, A., Mező, I., Pintér, Á., Tengely, S.: Singmaster-type results for Stirling numbers and some related diophantine equations.
Int. J. Number Theory. [Epub ahead of print] 1-11, 2024.

Bazsó, A., Bérczes, A., Kolouch, O., Pink, I., Šustek, J.: Diophantine equations connected to the Komornik polynomials.
Glas. Mat. 55 (1), 13-27, 2020.

Bazsó, A.: On linear combinations of products of consecutive integers.
Acta Math. Hung. 162 (2), 690-704, 2020.

Bazsó, A., Hajdu, L.: Polynomial values of sums of hyperbolic binomial coefficients.
Funct. Approx. Comment. Math. 63 (1), 95-112, 2020.

Bazsó, A., Bérczes, A., Hajdu, L., Luca, F.: Polynomial values of sums of products of consecutive integers.
Monatsh. Math. 187 (1), 21-34, 2018.

Bazsó, A., Mező, I.: Some notes on alternating power sums of arithmetic progressions.
J. Integer Seq. 21 (7), 1-8, 2018.

Bazsó, A., Bérczes, A., Győry, K., Pintér, Á.: Erratum to the paper "On the resolution of equations Axn - Byn = C in integers x, y and n >= 3, II".
Publ. Math. Debr. 86 (1-2), 251-253, 2015.

Bazsó, A., Mező, I.: On the coefficients of power sums of arithmetic progressions.
J. Number Theory. 153 117-123, 2015.

Bazsó, A.: Polynomial values of (alternating) power sums.
Acta math. Hung. 146 (1), 202-219, 2015.

Bazsó, A., Pink, I.: Diophantine equations with Appell sequences.
Period. Math. Hung. 69 (2), 222-230, 2014.

Bazsó, A.: On alternating power sums of arithmetic progressions.
Integral Transform. Spec. Funct. 24 (12), 945-949, 2013.

Bazsó, A., Pintér, Á., Srivastava, H.: A refinement of Faulhaber's theorem concerning sums of powers of natural numbers.
Appl. Math. Lett. 25 (3), 486-489, 2012.

Bazsó, A., Kreso, D., Luca, F., Pintér, Á.: On equal values of power sums of arithmetic progressions.
Glas. Mat. 47 (2), 253-263, 2012.

Bazsó, A.: On binomial Thue equations and ternary equations with S-unit coefficients.
Publ. Math. Debr. 77 (3-4), 499-516, 2010.

Bazsó, A., Bérczes, A., Győry, K., Pintér, Á.: On the resolution of equations Axn-Byn=C in integers x,y and n >- 3. II.
Publ. Math. Debr. 76 (1-2), 227-250, 2010.

Bazsó, A.: Further computational experiences on norm form equations with solutions forming arithmetic progressions.
Publ. Math. Debr. 71 (3-4), 489-497, 2007.