12 results
Shifted powers in binary recurrence sequences
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- Journal:
- Mathematical Proceedings of the Cambridge Philosophical Society / Volume 158 / Issue 2 / March 2015
- Published online by Cambridge University Press:
- 08 January 2015, pp. 305-329
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- March 2015
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Perfect powers with few binary digits and related Diophantine problems, II
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- Journal:
- Mathematical Proceedings of the Cambridge Philosophical Society / Volume 153 / Issue 3 / November 2012
- Published online by Cambridge University Press:
- 16 August 2012, pp. 525-540
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- November 2012
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A Multi-Frey Approach to Some Multi-Parameter Families of Diophantine Equations
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- Journal:
- Canadian Journal of Mathematics / Volume 60 / Issue 3 / 01 June 2008
- Published online by Cambridge University Press:
- 20 November 2018, pp. 491-519
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- 01 June 2008
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SOLUTIONS OF THE DIOPHANTINE EQUATION xy+yz+zx=n!
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- Journal:
- Glasgow Mathematical Journal / Volume 50 / Issue 2 / May 2008
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- 01 May 2008, pp. 217-232
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- May 2008
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ON THE FAMILY OF DIOPHANTINE TRIPLES {k − 1, k + 1, 16k3 − 4k}
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- Journal:
- Glasgow Mathematical Journal / Volume 49 / Issue 2 / May 2007
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- 09 August 2007, pp. 333-344
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- May 2007
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Classical and modular approaches to exponential Diophantine equations II. The Lebesgue–Nagell equation
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- Journal:
- Compositio Mathematica / Volume 142 / Issue 1 / January 2006
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- 13 January 2006, pp. 31-62
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- January 2006
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ON THE DISTANCE BETWEEN ROOTS OF INTEGER POLYNOMIALS
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- Journal:
- Proceedings of the Edinburgh Mathematical Society / Volume 47 / Issue 3 / October 2004
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- 09 November 2004, pp. 553-556
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SUR L’ÉQUATION DIOPHANTIENNE (xn − 1)/(x − 1) = yq, III
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- Proceedings of the London Mathematical Society / Volume 84 / Issue 1 / March 2002
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- 13 February 2002, pp. 59-78
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- March 2002
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On the equation \ x^y\pm y^x=\prod n_i!
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- Journal:
- Glasgow Mathematical Journal / Volume 42 / Issue 3 / September 2000
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- 08 November 2000, pp. 351-357
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- September 2000
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On integers with identical digits
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- Journal:
- Mathematika / Volume 46 / Issue 2 / December 1999
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- 26 February 2010, pp. 411-417
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- December 1999
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On the diophantine equations x2 + 74 = y5 and x2 + 86 = y5
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- Journal:
- Glasgow Mathematical Journal / Volume 38 / Issue 1 / January 1996
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- 18 May 2009, pp. 77-85
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- January 1996
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Estimation élémentaires effectives sur les nombres algébriques
- from SPLINTER GROUP SPEAKERS
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- Book:
- Journées Arithmétiques 1980
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- 04 August 2010
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- 16 September 1982, pp 364-371
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