Thomas’ Family of Thue Equations Over Imaginary Quadratic Fields

Author:

Heuberger Clemens,Pethő Attila,Tichy Robert F

Publisher

Elsevier BV

Subject

Computational Mathematics,Algebra and Number Theory

Reference23 articles.

1. Contribution to the theory of Diophantine equations. I. On the representation of integers by binary forms;Baker;Phil. Trans. R. Soc. Ser. A,1968

2. C. Batut, K. Belabas, D. Benardi, H. Cohen, M. Olivier, 2000, User’s guide to PARI/GP Available at: ftp://megrez.math.u-bordeaux.fr/pub/pari/manuals/users.ps.gz, version 2.1.1

3. Solving Thue equations of high degree;Bilu;J. Number Theory,1996

4. Bounds for the solutions of Thue-Mahler equations and norm form equations;Bugeaud;Acta Arith.,1996

5. A. Dujella, B. Jadrijević, A family of quartic Thue inequalities Preprint available at: http://www.math.hr/ duje/dvi/dubor1.dvi

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1. On a simple quartic family of Thue equations over imaginary quadratic number fields;Acta Arithmetica;2023

2. Simplest quartic and simplest sextic Thue equations over imaginary quadratic fields;International Journal of Number Theory;2019-02

3. Relative Thue Equations;Diophantine Equations and Power Integral Bases;2019

4. 30 years of collaboration;Periodica Mathematica Hungarica;2016-10-15

5. On an $S$-unit variant of Diophantine $m$-tuples;Publicationes Mathematicae Debrecen;2013-07-01

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