Ágoston Papp - Data sheet of PhD student


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Data sheet of PhD student

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Personal data

name	Ágoston Papp
name of institution	University of Debrecen
doctoral school	DE Doctoral School of Mathematical and Computational Sciences

Supervision
thesis supervisor	Lajos Hajdu
one supervisor or with co-supervisor	individual
degree	PhD
starting of doctoral studies	2019/09
date of final certificate (year,month)	2023/08

Publications

2022

L. Hajdu, Á. Papp, R. Tijdeman: The Prouhet-Tarry-Escott problem, indecomposability of polynomials and Diophantine equations, RAMANUJAN JOURNAL 58: pp. 1075-1093.
type of document: Journal paper/Article
language: English
URL

2022

Hajdu L., Papp A.: Uniform bounds for the number of powers in arithmetic progressions, REVISTA DE LA REAL ACADEMIA DE CIENCIAS EXACTAS FISICAS Y NATURALES SERIE A-MATEMATICAS 116: (4) 169
type of document: Journal paper/Article
language: English
URL

2021

Hajdu L., Papp A.: Polynomial values of products of terms from an arithmetic progression (vol 193, pg 637, 2020), MONATSHEFTE FUR MATHEMATIK 195: (2) p. 377.
type of document:
language: English
URL

2020

Hajdu L., Papp Á.: Polynomial values of products of terms from an arithmetic progression, MONATSHEFTE FUR MATHEMATIK 193: (3) pp. 637-655.
type of document: Journal paper/Article
language: English
URL

2018

L Hajdu, Á Papp, T Szakács: On the equation A!B!=C!, JOURNAL OF NUMBER THEORY 187: pp. 160-165.
type of document: Journal paper/Article
number of independent citations: 3
language: English
URL

2018

Hajdu L, Papp Á: On asymptotic density properties of the sequence (n!)_{n=0}^\infty, ACTA ARITHMETICA 184: (4) pp. 317-340.
type of document: Journal paper/Article
number of independent citations: 3
language: English
URL

Number of independent citations to these publications:

Scientometric data

list of publications and citations

number of scientific publications that meet accreditation criteria:

number of scientific publications:

monographs and professional books:

monographs/books in which chapters/sections were contributed:

number of independent citations to scientific publications and creative works:

Research
research area	Diophantine number theory
research field in which current research is conducted	mathematics and computing