@article{MTMT:1138460,
	title = {Perfect powers from products of consecutive terms in arithmetic progression},
	url = {https://m2.mtmt.hu/api/publication/1138460},
	author = {Győry, Kálmán and Hajdu, Lajos and Pintér, Ákos},
	doi = {10.1112/S0010437X09004114},
	journal-iso = {COMPOS MATH},
	journal = {COMPOSITIO MATHEMATICA},
	volume = {145},
	unique-id = {1138460},
	issn = {0010-437X},
	year = {2009},
	eissn = {1570-5846},
	pages = {845-864}
}

@article{MTMT:1105972,
	title = {Arithmetic progressions of squares, cubes and n-th powers},
	url = {https://m2.mtmt.hu/api/publication/1105972},
	author = {Hajdu, Lajos and Tengely, Szabolcs},
	doi = {10.7169/facm/1261157805},
	journal-iso = {FUNCT APPROX COMMENT MATH},
	journal = {FUNCTIONES ET APPROXIMATIO COMMENTARII MATHEMATICI},
	volume = {41},
	unique-id = {1105972},
	issn = {0208-6573},
	abstract = {In this paper we continue the investigations about unlike powers in arithmetic progression. We provide sharp upper bounds for the length of primitive non-constant arithmetic progressions consisting of squares/cubes and n-th powers.},
	year = {2009},
	eissn = {2080-9433},
	pages = {129-138}
}

@article{MTMT:1105971,
	title = {Cubes in products of terms in arithmetic progression},
	url = {https://m2.mtmt.hu/api/publication/1105971},
	author = {Hajdu, Lajos and Tijdeman, R and Tengely, Szabolcs},
	journal-iso = {PUBL MATH DEBRECEN},
	journal = {PUBLICATIONES MATHEMATICAE DEBRECEN},
	volume = {74},
	unique-id = {1105971},
	issn = {0033-3883},
	year = {2009},
	eissn = {2064-2849},
	pages = {215-232}
}

@article{MTMT:1098342,
	title = {Powers from products of consecutive terms in arithmetic progression},
	url = {https://m2.mtmt.hu/api/publication/1098342},
	author = {Bennett, MA and Bruin, N and Győry, Kálmán and Hajdu, Lajos},
	doi = {10.1112/S0024611505015625},
	journal-iso = {P LOND MATH SOC},
	journal = {PROCEEDINGS OF THE LONDON MATHEMATICAL SOCIETY},
	volume = {92},
	unique-id = {1098342},
	issn = {0024-6115},
	year = {2006},
	eissn = {1460-244X},
	pages = {273-306}
}

@article{MTMT:1073987,
	title = {Arithmetic progressions consisting of unlike powers},
	url = {https://m2.mtmt.hu/api/publication/1073987},
	author = {Bruin, N and Győry, Kálmán and Hajdu, Lajos and Tengely, Szabolcs},
	doi = {10.1016/S0019-3577(07)00002-X},
	journal-iso = {INDAGAT MATH NEW SER},
	journal = {INDAGATIONES MATHEMATICAE-NEW SERIES},
	volume = {17},
	unique-id = {1073987},
	issn = {0019-3577},
	abstract = {In this paper we present some new results about unlike powers in arithmetic progression. We prove among other things that for given k >= 4 and L >= 3 there are only finitely many arithmetic progressions of the form (x(0)(l0), x(1)(l1),..., x(k-1)(lk-1)) with x(i) epsilon Z, gcd(x(0), x(1))= 1 and 2 <= l(i) <= L for i = 0, 1,...,k - 1. Furthermore, we show that, for L = 3, the progression (1, 1,..., 1) is the only such progression up to sign. Our proofs involve some well-known theorems of Faltings [9], Darmon and Granville [6] as well as Chabauty's method applied to superelliptic curves.},
	year = {2006},
	eissn = {1872-6100},
	pages = {539-555}
}

@article{MTMT:1092759,
	title = {On the diophantine equation n(n+d)...(n+(k-1)d)=by^l},
	url = {https://m2.mtmt.hu/api/publication/1092759},
	author = {Győry, Kálmán and Hajdu, Lajos and Saradha, N},
	doi = {10.4153/CMB-2004-037-1},
	journal-iso = {CAN MATH BULL},
	journal = {CANADIAN MATHEMATICAL BULLETIN-BULLETIN CANADIEN DE MATHEMATIQUES},
	volume = {47},
	unique-id = {1092759},
	issn = {0008-4395},
	year = {2004},
	eissn = {1496-4287},
	pages = {373-388}
}

@article{MTMT:1242196,
	title = {Perfect powers in arithmetic progression. A note on the inhomogeneous case},
	url = {https://m2.mtmt.hu/api/publication/1242196},
	author = {Hajdu, Lajos},
	doi = {10.4064/aa113-4-4},
	journal-iso = {ACTA ARITH},
	journal = {ACTA ARITHMETICA},
	volume = {113},
	unique-id = {1242196},
	issn = {0065-1036},
	year = {2004},
	eissn = {1730-6264},
	pages = {343-349}
}

@article{MTMT:1242125,
	title = {The resolution of the diophantine equation x(x+d)...(x+(k-1)d)=by^2 for fixed d},
	url = {https://m2.mtmt.hu/api/publication/1242125},
	author = {Filakovszky, P and Hajdu, Lajos},
	doi = {10.4064/aa98-2-5},
	journal-iso = {ACTA ARITH},
	journal = {ACTA ARITHMETICA},
	volume = {98},
	unique-id = {1242125},
	issn = {0065-1036},
	year = {2001},
	eissn = {1730-6264},
	pages = {151-154}
}

@article{MTMT:1093032,
	title = {On the equation x(x+d)...(x+(k-1)d)=by2},
	url = {https://m2.mtmt.hu/api/publication/1093032},
	author = {Brindza, B and Hajdu, Lajos and Ruzsa, Z. Imre},
	doi = {10.1017/S0017089500020115},
	journal-iso = {GLASGOW MATH J},
	journal = {GLASGOW MATHEMATICAL JOURNAL},
	volume = {42},
	unique-id = {1093032},
	issn = {0017-0895},
	year = {2000},
	eissn = {1469-509X},
	pages = {255-261}
}

@article{MTMT:1111861,
	title = {A note on the Diophantine equation binom{x}{4}=binom{y}{2}},
	url = {https://m2.mtmt.hu/api/publication/1111861},
	author = {Pintér, Ákos},
	journal-iso = {PUBL MATH DEBRECEN},
	journal = {PUBLICATIONES MATHEMATICAE DEBRECEN},
	volume = {47},
	unique-id = {1111861},
	issn = {0033-3883},
	year = {1995},
	eissn = {2064-2849},
	pages = {411-415}
}