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Canadian Number Theory Association VIII Meeting
June 20-25, 2004
The Fields Institute
Toronto, ON, Canada

Organizers
John Friedlander (Toronto) and Cam Stewart (Waterloo)

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Polynomials and binary forms with given discriminant
by
Kálmán Gyory
Institute of Mathematics, University of Debrecen, 4010 Debrecen, Hungary

Many problems can be reduced to the study of monic polynomials / binary forms with coefficients in R and with given non-zero discriminant, where R is the ring of integers of a number field K. The monic polynomials F, F * in R[x] are called equivalent if F * (x)=F(x+a) for some a in R. Further, the binary forms F, F * with coefficients in R are said to be equivalent if F * (x, y)=F(ax+by, cx+dy) with some

Date received: April 27, 2004


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