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Yuri Bilu

2016-05-23
10:00:00 - 11:00:00

101 , Mathematics Research Center Building (ori. New Math. Bldg.)

The following conjecture is widely believed to be true: given a finite abelian group G, a number field K and an integer d>1, there exist infinitely many extensions L/K of degree d such that the class group of L contains G as a subgroup. I will speak on some old and recent results on this conjecture, in particular, on my joint work with J. Gillibert in course.