István Gaál

István Gaál

Debreceni Egyetem

H-index: 22

Europe-Hungary

About István Gaál

István Gaál, With an exceptional h-index of 22 and a recent h-index of 11 (since 2020), a distinguished researcher at Debreceni Egyetem, specializes in the field of number theory, diophantine equations, monogenity of number fields, power integral bases, constructive methods.

His recent articles reflect a diverse array of research interests and contributions to the field:

A NOTE ON THE MONOGENITY OF SOME TRINOMIALS OF TYPE

On the monogenity of totally complex pure octic fields

Monogenity in totally real extensions of imaginary quadratic fields with an application to simplest quartic fields

Integral bases and monogenity of pure number fields with non-square free parameters up to degree 9

ON THE MONOGENITY OF TOTALLY COMPLEX PURE SEXTIC FIELDS

Calculating generators of power integral bases in pure sextic fields

On the monogenity of pure quartic relative extensions of

On calculating the number N (D) of global cubic fields F of given discriminant D

István Gaál Information

University

Position

Professor of Mathematics

Citations(all)

1668

Citations(since 2020)

618

Cited By

1337

hIndex(all)

22

hIndex(since 2020)

11

i10Index(all)

47

i10Index(since 2020)

16

Email

University Profile Page

Debreceni Egyetem

Google Scholar

View Google Scholar Profile

István Gaál Skills & Research Interests

number theory

diophantine equations

monogenity of number fields

power integral bases

constructive methods

Top articles of István Gaál

Title

Journal

Author(s)

Publication Date

A NOTE ON THE MONOGENITY OF SOME TRINOMIALS OF TYPE

JP Journal of Algebra, Number Theory and Applications

István Gaál

2024/4/11

On the monogenity of totally complex pure octic fields

arXiv preprint arXiv:2402.09293

István Gaál

2024/2/14

Monogenity in totally real extensions of imaginary quadratic fields with an application to simplest quartic fields

Acta Scientiarum Mathematicarum

István Gaál

2023/6

Integral bases and monogenity of pure number fields with non-square free parameters up to degree 9

Tatra Mountains Mathematical Publications

Lhoussain El Fadil

István Gaál

2023/4/14

ON THE MONOGENITY OF TOTALLY COMPLEX PURE SEXTIC FIELDS

JP Journal of Algebra, Number Theory and Applications

István Gaál

2023/2/21

Calculating generators of power integral bases in pure sextic fields

Functiones et Approximatio Commentarii Mathematici

István Gaál

2023/1

On the monogenity of pure quartic relative extensions of

Acta Scientiarum Mathematicarum

István Gaál

László Remete

2023/11

On calculating the number N (D) of global cubic fields F of given discriminant D

Journal of Number Theory

István Gaál

Michael E Pohst

2022/7/1

On integral bases and monogenity of pure octic number fields with non-square free parameters

arXiv preprint arXiv:2202.04417

Lhoussain El Fadil

István Gaál

2022/2/9

On the monogenity of certain binomial compositions

JP Journal of Algebra, Number Theory and Applications

István Gaál

2022/7/9

Calculating “small” solutions of inhomogeneous relative Thue inequalities

Functiones et Approximatio Commentarii Mathematici

István Gaál

2021/12

Monogenity in totally complex sextic fields, revisited

arXiv preprint arXiv:2102.09945

István Gaál

2021/2/19

On computing integral points of a Mordell curve–the method of Wildanger revisited

Experimental Mathematics

István Gaál

Maximilian C Pohst

Michael E Pohst

2021/1/2

Totally real Thue inequalities over imaginary quadratic fields: an improvement

Glasnik matematički

István Gaál

Borka Jadrijević

László Remete

2020/12/23

Calculating relative power integral bases in totally complex quartic extensions of totally real fields

arXiv preprint arXiv:2004.05393

István Gaál

2020/4/11

SERIJA III

Glasnik Matematicki

Riley Becker

M Ram Murty

2019

See List of Professors in István Gaál University(Debreceni Egyetem)