Remete László

University of Debrecen Faculty of Science and Technology

Institute of Mathematics

Department of Algebra and Number Theory

2020-

Name: Remete László

Other profiles: Google Scholar MTMT

Degree:

PhD, Debreceni Egyetem (2021)

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Publications in DEA:

OA:

Date range:

2014-2023

2023

Bhargava, M., Evertse, J. H., Győry, K., Remete, L., Swaminathan, A. A.: Hermite equivalence of polynomials.
Acta Arith. 209, 17-58, 2023.

doi DEA WoS Scopus

Journal metrics:

Q2 Algebra and Number Theory

Remete, L.: Hogyan dobjunk fejet 51% eséllyel?.
Debr. szle. 30 (1), 99-102, 2023.

doi DEA

Gaál, I., Remete, L.: On the monogenity of pure quartic relative extensions of Q(i).
Acta Sci. Math. 2023, 1-15, 2023.

doi DEA WoS Scopus

Journal metrics:

Q3 Analysis

Q3 Applied Mathematics

2021

Remete, L.: A generalization of simplest number fields and their integral basis.
Acta Math. Hung. 163 (2), 437-461, 2021.

doi DEA WoS Scopus

Journal metrics:

Q2 Mathematics (miscellaneous)

2020

Remete, L.: Integral bases of pure fields with square-free parameter.
Stud. Sci. Math. Hung. 57 (1), 91-115, 2020.

doi DEA

Journal metrics:

Q3 Mathematics (miscellaneous)

Gaál, I., Jadrijević, B., Remete, L.: Totally real Thue inequalities over imaginary quadratic fields: an improvement.
Glas. Mat. 55 (2), 191-194, 2020.

doi DEA

Journal metrics:

Q3 Mathematics (miscellaneous)

2019

Gaál, I., Remete, L.: Integral Bases and Monogenity of Composite Fields.
Exp. Math. 28 (2), 209-222, 2019.

doi DEA WoS Scopus

Journal metrics:

Q2 Mathematics (miscellaneous)

Gaál, I., Remete, L.: Power integral bases in cubic and quartic extensions of real quadratic fields.
Acta Sci. Math. 85 (3-4), 413-429, 2019.

doi DEA WoS Scopus

Journal metrics:

Q2 Analysis

Q2 Applied Mathematics

Gaál, I., Jadrijević, B., Remete, L.: Simplest quartic and simplest sextic Thue equations over imaginary quadratic fields.
Int. J. Number Theory. 15 (1), 11-27, 2019.

doi DEA WoS Scopus

Journal metrics:

Q2 Algebra and Number Theory

2018

10.

Gaál, I., Remete, L.: Integral bases and monogenity of the simplest sextic fields.
Acta Arith. 183 (2), 173-183, 2018.

doi DEA WoS Scopus

Journal metrics:

Q2 Algebra and Number Theory

11.

Gaál, I., Jadrijević, B., Remete, L.: Totally real Thue inequalities over imaginary quadratic fields.
Glas. Mat. 53 (2), 229-238, 2018.

doi DEA WoS Scopus

Journal metrics:

Q2 Mathematics (miscellaneous)

2017

12.

Gaál, I., Remete, L.: Integral bases and monogenity of pure fields.
J. Number Theory. 173, 129-146, 2017.

doi DEA WoS Scopus

Journal metrics:

Q1 Algebra and Number Theory

13.

Gaál, I., Remete, L.: Non-monogenity in a family of octic fields.
Rocky Mt. J. Math. 47 (3), 817-824, 2017.

doi DEA

Journal metrics:

Q3 Mathematics (miscellaneous)

2016

14.

Gaál, I., Remete, L., Szabó, T.: Calculating power integral bases by using relative power integral bases.
Funct. Approx. Comment. Math. 54 (2), 141-149, 2016.

doi DEA

Journal metrics:

Q3 Mathematics (miscellaneous)

2015

15.

Gaál, I., Remete, L.: Power integral bases in a family of sextic fields with quadratic subfields.
Tatra Mt. Math. Publ. 64 (1), 59-66, 2015.

doi DEA

Journal metrics:

Q4 Mathematics (miscellaneous)

16.

Gaál, I., Remete, L.: Solving binomial Thue equations.
J. Algebra, Number Theory & Appl. 36 (1), 29-42, 2015.

DEA

Journal metrics:

Q4 Algebra and Number Theory

2014

17.

Gaál, I., Remete, L.: Binomial Thue equations and power integral bases in pure quartic fields.
J. Algebra, Number Theory & Appl. 32 (1), 49-61, 2014.

DEA

Journal metrics:

Q4 Algebra and Number Theory

18.

Gaál, I., Remete, L., Szabó, T.: Calculating power integral bases by solving relative Thue equations.
Tatra Mt. Math. Publ. 59 (1), 79-92, 2014.

doi DEA

Journal metrics:

Q4 Mathematics (miscellaneous)