SU\G(𝔸)/K·U

B.M.M. de Weger

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All published works
Action Title Year Authors
+ Book review: Unsolved problems in number theory 2008 B.M.M. de Weger
+ On integral zeroes of binary Krawtchouk polynomials 2004 R. J. Stroeker
B.M.M. de Weger
+ PDF Chat On the fourth-powerfree part of <i>x</i><sup>2</sup> + 2 1998 B.M.M. de Weger
+ PDF Chat A + B = C and big III's 1998 B.M.M. de Weger
+ PDF Chat Solving Elliptic Diophantine Equations Avoiding Thue Equations and Elliptic Logarithms 1998 B.M.M. de Weger
+ On the diophantine equation vertical bar ax(n)-by(n)vertical bar=1 1998 Michael A. Bennett
B.M.M. de Weger
+ PDF Chat Padua and Pisa are exponentially far apart 1997 B.M.M. de Weger
+ Equal Binomial Coefficients: Some Elementary Considerations 1997 B.M.M. de Weger
+ PDF Chat $S$-integral solutions to a Weierstrass equation 1997 B.M.M. de Weger
+ PDF Chat On a quartic diophantine equation 1996 R. J. Stroeker
B.M.M. de Weger
+ A BINOMIAL DIOPHANTINE EQUATION 1996 B.M.M. de Weger
+ PDF Chat On the diophantine equations <i>x</i><sup>2</sup> + 74 = <i>y</i><sup>5</sup> and <i>x</i><sup>2</sup> + 86 = <i>y</i><sup>5</sup> 1996 Maurice Mignotte
B.M.M. de Weger
+ PDF Chat A Thue Equation with Quadratic Integers as Variables 1995 B.M.M. de Weger
+ Equal Binomial Coefficients 1995 B.M.M. de Weger
+ Complete Solution of a Thue inequality 1995 B.M.M. de Weger
+ One Diophantine Equation 1995 B.M.M. de Weger
+ Equal Binomial Coefficients : Some Elementary Considerations 1995 B.M.M. de Weger
+ Complete Solution of a Thue inequality 1995 B.M.M. de Weger
+ Equal Binomial Coefficients 1995 B.M.M. de Weger
+ One Diophantine Equation 1995 B.M.M. de Weger
+ PDF Chat A Thue equation with quadratic integers as variables 1995 B.M.M. de Weger
+ PDF Chat On Elliptic Diophantine Equations That Defy Thue's Method: The Case of the Ochoa Curve 1994 Roel Stroeker
B.M.M. de Weger
+ A hyperelliptic diophantine equation related to imaginary quadratic number fields with class number 2. 1993 B.M.M. de Weger
+ PDF Chat Solving a Specific Thue-Mahler Equation 1991 N. Tzanakis
B.M.M. de Weger
+ PDF Chat Solving a specific Thue-Mahler equation 1991 Nikos Tzanakis
B.M.M. de Weger
+ PDF Chat The weighted sum of two S-units being a square 1990 B.M.M. de Weger
+ On the practical solution of Thue-Mahler equations, an outline 1990 B.M.M. de Weger
K. Györy
G. Halász
+ PDF Chat On the practical solution of the Thue equation 1989 Nikos Tzanakis
B.M.M. de Weger
+ Algorithms for diophantine equations 1989 B.M.M. de Weger
+ Solving exponential diophantine equations using lattice Basis Reduction Algorithms 1987 B.M.M. de Weger
+ Products of Prime Powers in Binary Recurrence Sequences Part I: The Hyperbolic Case, with an Application to the Generalized Ramanujan-Nagell Equation 1986 A. Pethő
B.M.M. de Weger
+ Products of Prime Powers in Binary Recurrence Sequences Part II: The Elliptic Case, with an Application to a Mixed Quadratic-Exponential Equation 1986 B.M.M. de Weger
+ PDF Chat Products of prime powers in binary recurrence sequences. I. The hyperbolic case, with an application to the generalized Ramanujan-Nagell equation 1986 A. Pethő
B.M.M. de Weger
+ PDF Chat Products of prime powers in binary recurrence sequences. II. The elliptic case, with an application to a mixed quadratic-exponential equation 1986 B.M.M. de Weger
Common Coauthors
Coauthor Papers Together
Nikos Tzanakis 2
A. Pethő 2
R. J. Stroeker 1
R. J. Stroeker 1
K. Györy 1
G. Halász 1
Michael A. Bennett 1
Roel Stroeker 1
Maurice Mignotte 1
N. Tzanakis 1
Commonly Cited References
Action Title Year Authors # of times referenced
+ PDF Chat On the practical solution of the Thue equation 1989 Nikos Tzanakis
B.M.M. de Weger
 11
+ Algorithms for diophantine equations 1989 B.M.M. de Weger
 7
+ Logarithmic forms and group varieties. 1993 A. Baker
Gisbert Wüstholz
 7
+ Logarithmic forms and group varieties. 1993 A. Baker
Gisbert Wüstholz
 6
+ Products of Prime Powers in Binary Recurrence Sequences Part I: The Hyperbolic Case, with an Application to the Generalized Ramanujan-Nagell Equation 1986 A. Pethő
B.M.M. de Weger
 6
+ Exponential Diophantine Equations 1986 T. N. Shorey
R. Tijdeman
 6
+ Diophantine equations 1969 L. J. Mordell
 5
+ PDF Chat Solving elliptic diophantine equations by estimating linear forms in elliptic logarithms 1994 R. J. Stroeker
Nikos Tzanakis
 5
+ PDF Chat Computing integral points on elliptic curves 1994 Josef Gebel
A. Pethö
Horst G. Zimmer
 4
+ PDF Chat Factoring polynomials with rational coefficients 1982 A. K. Lenstra
H. W. Lenstra
László Lovász
 4
+ How to explicitly solve a Thue-Mahler equation 1992 Nikos Tzanakis
de Bmm Benne Weger
 4
+ Lower bounds for linear forms in logarithms 1988 Patrice Philippon
Michel Waldschmidt
 4
+ PDF Chat THE EQUATIONS 3<i>x</i><sup>2</sup>−2 = <i>y</i><sup>2</sup> AND 8<i>x</i><sup>2</sup>−7 = <i>z</i><sup>2</sup> 1969 A. Baker
H. Davenport
 3
+ PDF Chat On two theorems of Gelfond and some of their applications 1967 Andrzej Schinzel
 3
+ PDF Chat Transcendental Number Theory 1975 A. Baker
 3
+ Algorithms for Modular Elliptic Curves 1992 J. E. Cremona
 3
+ PDF Chat The Arithmetic of Elliptic Curves 1986 Joseph H. Silverman
 3
+ PDF Chat Solving elliptic diophantine equations by estimating linear forms in elliptic logarithms. The case of quartic equations 1996 Nikos Tzanakis
 3
+ Solving exponential diophantine equations using lattice Basis Reduction Algorithms 1987 B.M.M. de Weger
 3
+ Diophantine Equations 1982 Kenneth Ireland
Michael Rosen
 3
+ PDF Chat Elliptic curves of conductor 11 1980 Manoj K. Agrawal
John H. Coates
Douglas Hunt
A. J. van der Poorten
 3
+ On the diophantine equation y2 − D = 2k 1983 Nicholas Tzanakis
 2
+ PDF Chat p-adic Numbers, p-adic Analysis, and Zeta-Functions 1977 Neal Koblitz
 2
+ PDF Chat Linear forms in p-adic logarithms 1989 Kunrui Yu
 2
+ Elliptic Curves of Conductor 11 1980 M. K. Agrawal
J. H. Coates
D. C. Hunt
A. J. van der Poorten
 2
+ Full cubes in the Fibonacci sequence 2022 A. Pethő
 2
+ On the practical solution of Thue-Mahler equations, an outline 1990 B.M.M. de Weger
K. Györy
G. Halász
 2
+ Zero terms in second order linear recurrences 1979 Péter Kiss
 2
+ An Introduction to the Theory of Numbers. By G. H. Hardy and E. M. Wright. 2nd edition. Pp. xvi, 407 25s. 1945. (Oxford) 1946 T. A. A. B.
 2
+ Linear forms in logarithms in the <i>p</i>-adic case 1988 Kunrui Yu
 2
+ PDF Chat On the System of Diophantine Equations $x^2 - 6y^2 = -5$ and $x= 2z^2 - 1$. 1995 Maurice Mignotte
Attila Pethő
 2
+ Products of Prime Powers in Binary Recurrence Sequences Part II: The Elliptic Case, with an Application to a Mixed Quadratic-Exponential Equation 1986 B.M.M. de Weger
 2
+ <i>S</i>-integral points on elliptic curves 1994 Nigel P. Smart
 2
+ On the Oesterl�-Masser conjecture 1986 C. L. Stewart
R. Tijdeman
 2
+ PDF Chat On the generalized Ramanujan-Nagell equation I 1981 Frits Beukers
 2
+ A hyperelliptic diophantine equation related to imaginary quadratic number fields with class number 2. 1992 de Bmm Benne Weger
 2
+ On the application of Skolem's p-adic method to the solution of Thue equations 1988 R. J. Stroeker
Nicholas Tzanakis
 2
+ PDF Chat Über eine Diophantische Gleichung von Ramanujan-Nagell und ihre Verallgemeinerung 1966 Helmut Hasse
 2
+ On equations inS-units and the Thue-Mahler equation 1984 Jan‐Hendrik Evertse
 2
+ The diophantine equation y2 + k = x3 1972 W. J. Ellison
Fern Solomon Ellison
John Pesek
Christoph Stahl
D. S. Stall
 2
+ Arithmetic on Curves of genus 1. VI. The Tate-Safarevic group can be arbitrarily large. 1964 J. W. S. Cassels
 1
+ PDF Chat Unsolved Problems in Number Theory 1994 Richard K. Guy
 1
+ On the Generalized Ramanujan-Nagell Equation 1983 正和 久綱
 1
+ The Theory of Irrationalities of the Third Degree 2009 B. Delone
D. K. Faddeev
 1
+ Rational Quadratic Forms 1982 J. W. S. Cassels
 1
+ The Radon transform on Z<sub>2</sub><sup><i>k</i></sup> 1985 Persi Diaconis
Ronald Graham
 1
+ Some Remarks on the abc-Conjecture 1994 Jerzy Browkin
Juliusz Brzeziński
 1
+ PDF Chat The behavior of the Mordell-Weil group of elliptic curves 1990 Armand Brumer
Francis McGuinness
 1
+ PDF Chat Additive relations in fields 1991 A. J. van der Poorten
Hans Peter Schlickewei
 1
+ PDF Chat On the equation 𝑌²=𝑋(𝑋²+𝑝) 1984 Andrew Bremner
J. W. S. Cassels
 1