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- W425432585 abstract "Let K = Q() be the bicyclic biquadratic fields, where d_i are the integers expressed in the forms d_i=m^2+4 or m^2+1 (m∈N). Using Tatuzawa's lower bound of L-function, we shall show there are only finitely many such fields with class number one and two. Assuming the generalized Riemann Hypothesis, there exist exactly 54 real bicyclic biquadratic fields with class number one and 118 fields with class number two." @default.
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- W425432585 date "1993-02-24" @default.
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- W425432585 title "On Certain Real Bicyclic Biquadratic Fields with Class Number One and Two" @default.
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