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evaluated at the points 2 and 3, Beukers gave a much simpler alternate proof using
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in number theory, and on other topics. In connection with the famous proof by
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Beukers, F. (1979). "A Note on the
Irrationality of ζ(2) and ζ(3)".
116:. Berlin, Heidelberg: Springer Berlin Heidelberg. pp. 413â439.
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Institute for
Advanced Study: A Community of Scholars
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Beukers, Frits (1992). "Differential Galois Theory".
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35:, Turkey) is a Dutch mathematician, who works on
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151:(in Dutch). Utrecht: Epsilon Uitgaven.
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114:From Number Theory to Physics
102:and their exact solvability.
69:Institute for Advanced Study
149:Getaltheorie voor beginners
122:10.1007/978-3-662-02838-4_8
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174:A rational approach to Pi
58:RamanujanâNagell Equation
282:Leiden University alumni
41:hypergeometric functions
50:under the direction of
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194:10.1112/blms/11.3.268
188:(3). Wiley: 268â272.
92:Riemann zeta function
147:Beukers, F. (1999).
96:Legendre polynomials
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238:Homepage in Utrecht
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