Tohoku Mathematical Journal · 1977 · 40 citations · 5 references
Natural SciencesMathematicsAlgebraCombinatoricsNumber TheoryAlgebraic Number TheoryArithmetic GeometryAlgebraic Number Field ComputationsLower BoundsRiemann Zeta Function
If K is an algebraic number field with ri real and 2r 2 complex conjugate fields, n = n + 2r 2 is the degree of the field, and D is absolute value of the discriminant of K, then we show
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Some effective cases of the Brauer-Siegel Theorem
H. Stärk · Inventiones mathematicae · 1974 · 256 citations
Lower bounds for discriminants of number fields
Andrew Odlyzko · Acta Arithmetica · 1976 · 49 citations · Full text
The product of n real homogeneous linear forms
C. A. Rogers · Acta Mathematica · 1950 · 19 citations · Full text