Extreme values of Euler-Kronecker constants of cubic abelian fields
Yuichiro Toma
Abstract
Euler-Kronecker constants analogues of the Euler-Mascheroni constant for number fields. Assuming the Generalized Riemann Hypothesis for Hecke L-functions, we obtain extreme values of Euler-Kronecker constants of abelian cubic fields. We also prove a similar result for quadratic fields.
Create a lesson
Related papers
Explicit equations of Galois subfields of Hermitian function fields with respect to decomposition groups
Liming Ma, Yipeng Wang
Tunnell-type criteria for variants of the congruent number problem
Bo-Hae Im, Minseo Shin
A uniform effective André--Oort result
Guy Fowler
On a conjecture of Browning and Sawin on random hypersurfaces with sign coefficients
Ken Ono, Ashvin Swaminathan
On Multiple Eisenstein Series in Positive Characteristic: Direct Sum Result
Chieh-Yu Chang, Song-Yun Chen, Fei-Jun Huang et al.
Stable Trace Formula for Newton strata of Shimura varieties
Dhruva Kelkar