On class field towers
From MaRDI portal
Publication:5527115
DOI10.1090/trans2/048/05zbMath0148.28101OpenAlexW4232037957MaRDI QIDQ5527115
E. S. Golod, I. R. Shafarevich
Publication date: 1965
Published in: American Mathematical Society Translations: Series 2 (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1090/trans2/048/05
Related Items
Finitely presented nilsemigroups: complexes with the property of uniform ellipticity, Galois groups of tamely ramified \(p\)-extensions, Determination of all imaginary quadratic fields for which their Hilbert 2-class fields have 2-class groups of rank 2, Igor Rostislavovich Shafarevich and his mathematical heritage, An example of a fractal finitely generated solvable group, Infinite Hilbert class field tower, On Hilbert 2-class fields and 2-towers of imaginary quadratic number fields, 3-class field towers of exact length 3, Central class numbers in central class field towers, Algebraic curves over \({\mathbb{F}}_ 2\) with many rational points, A class of digraph groups defined by balanced presentations, Some cases of the Fontaine-Mazur conjecture, Infinite dimensional, affine nil algebras \(A \otimes A^{\mathrm{op}}\) and \(A \otimes A\) exist, Étale analogs of \(p\)-tower class field, Ascending HNN extensions of residually finite groups can be non-Hopfian and can have very few finite quotients, Linearizing of n-ic forms and generalized Clifford algebras, Evgenii Solomonovich Golod, Nil Liep-algebras of slow growth, On the 2-class field tower conjecture for imaginary quadratic number fields with 2-class group of rank 4, The 2-Class Tower of $$\mathbb {Q}(\sqrt{-5460})$$Q(-5460), Tamely ramified towers and discriminant bounds for number fields. II.
