Results 81 to 90 of about 40,145 (217)
Hopf algebroids and Galois extensions
Bulletin of the Belgian Mathematical Society - Simon Stevin, 2005 19 pages, to appear in the Bulletin of the Belgian Mathematical Society - Simon Stevin in approx.
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Generation of Galois extensions by matrix roots [PDF]
, 1968 Shuichi Takahashi
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On free ring extensions of degree n
International Journal of Mathematics and Mathematical Sciences, 1981 Nagahara and Kishimoto [1] studied free ring extensions B(x) of degree n for some integer n over a ring B with 1, where xn=b, cx=xρ(c) for all c and some b in B(ρ=automophism of B), and {1,x…,xn−1} is a basis.
George Szeto
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Annihilation of $\text{tor}_{Z_{p}}(\mathcal G_{K,S}^{ab})$ for real abelian extensions $K/Q$
Communications in Advanced Mathematical Sciences, 2018 Let $K$ be a real abelian extension of $\mathbb{Q}$. Let $p$ be a prime number, $S$ the set of $p$-places of $K$ and ${\mathcal G}_{K,S}$ the Galois group of the maximal $S \cup \{\infty\}$-ramified pro-$p$-extension of $K$ (i.e., unramified outside $p ...
Georges Gras
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On differential Galois groups of strongly normal extensions [PDF]
, 2018 Quentin Brouette, Françoise Point
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On Galois groups of unramified pro-p extensions [PDF]
, 2008 Romyar T. Sharifi
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Hopf-Galois structures on extensions of degree p2q and skew braces of order p2q: The cyclic Sylow p-subgroup case [PDF]
, 2020 E. Campedel +2 more
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A Hopf algebra having a separable Galois extension is finite dimensional [PDF]
, 2008 Juan Cuadra
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On generating elements of Galois extensions of simple rings [PDF]
, 1962 Takasi Nagahara
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The Projective Character Tables of a Solvable Group 26:6×2
International Journal of Mathematics and Mathematical Sciences, 2019 The Chevalley–Dickson simple group G24 of Lie type G2 over the Galois field GF4 and of order 251596800=212.33.52.7.13 has a class of maximal subgroups of the form 24+6:A5×3, where 24+6 is a special 2-group with center Z24+6=24. Since 24 is normal in 24+6:
Abraham Love Prins
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