Independent fields and cartesian products
R. Sikorski (1950)
Studia Mathematica
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Displaying similar documents to “On measures in independent fields (edited by S. Hartman)”
Independent fields and cartesian products
On the indices of multiquadratic number fields
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Acta Arithmetica
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"Almost every" algebraic number-field has a large class-number
V. Sprindžuk (1974)
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Measures in Almost Independent Fields
Edward Marczewski (1951)
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Equations in one variable over function fields
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F. Constantinescu, J. G. Taylor (1973)
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A method for solving equations in finite fields
M. D. Prešić (1970)
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“Try to be really good in two fields” (Miroslav Fiedler interviewed by Jeff Stuart)
Jeffrey L. Stuart (2016)
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Indivisibility of class numbers of global function fields
Allison M. Pacelli, Michael Rosen (2009)
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Euclidean fields having a large Lenstra constant
Armin Leutbecher (1985)
Annales de l'institut Fourier
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Based on a method of H. W. Lenstra Jr. in this note 143 new Euclidean number fields are given of degree and 10 and of unit rank . The search for these examples also revealed several other fields of small discriminant compared with the lower bounds of Odlyzko.