N. G. W. H. Beeger : Beeger Lecture, Works Wikipedia, the free encyclopedia

N. G. W. H. Beeger

Dutch mathematician

Nicolaas George Wijnand Henri Beeger (1884, in Utrecht – 1965, in Amsterdam) was a Dutch mathematician. His 1916 doctorate was on Dirichlet series. He worked for most of his life as a teacher, working on mathematics papers in his spare evenings. After his retirement as a teacher at 65, he began corresponding with many contemporary mathematicians and dedicated himself to his work.

He is known for having proved that 3511 is a Wieferich prime in 1922 ^[1] and for introducing the term Carmichael number in 1950.

Beeger Lecture

In 1989 the board of trustees of the Mathematical Centre in Amsterdam established the Beeger lectures, in honor of N.G.W.H. Begger, to be held biannually at the congress of the Royal Dutch Mathematical Society. Their purpose is to promote research and exchange of ideas in the field of algorithmic and computational number theory. The first Beeger Lecture was delivered in 1992.

2024 Andrew Sutherland
2022 Shafi Goldwasser
2021 David Harvey
2018 Fernando Rodriguez Villegas
2016 James Maynard
2014 Daniele Micciancio
2012 Yuri Bilu
2010 Florian Luca
2008 Daniel Bernstein
2006 Manindra Agrawal
2004 Manjul Bhargava
2002 Bjorn Poonen
2000 Peter Borwein
1998 Hendrik Lenstra
1996 John Conway
1994 Hugh Williams
1992 Carl Pomerance

Works

(in French) (N. G. W. H. Beeger ed.), Jakob Philipp Kulik, Luigi Poletti, R. J. Porter, Liste des nombres premiers du onzième million: (plus précisément de 10.006.741 à 10.999.997), Association française pour l'avancement des sciences, Ed. "Werto", 1951

References

^ Beeger, N. G. W. H. (1922), "On a new case of the congruence 2^{p − 1} ≡ 1 (p²)", Messenger of Mathematics, 51: 149–150, archived from the original on November 11, 2012