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Another Proof of the Fundamental Theorem of Galois Theory
(1968). Another Proof of the Fundamental Theorem of Galois Theory. The American Mathematical Monthly: Vol. 75, No. 7, pp. 720-724.
Frank DeMeyer
+4 more sources
The Fundamental Theorem of the Galois Theory for Quasi-Fields
It has been noted recently by Artin and by Baer that one obtains the fundamental theorem of the Galois theory most readily by starting with a finite group 65 of automorphisms in a field P and determining the structure of P over c1 the set of invariant elements. One proves that P is finite, separable and normal and (M is its Galois group over 4'.
N. Jacobson
+5 more sources
The Fundamental Theorem of Galois Theory
Given a Galois extension E / F, the fundamental theorem will show a strong connection between the subgroups of Ga1(E / F) and the intermediate fields between F and E.
Joseph Rotman
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THE FUNDAMENTAL THEOREM OF GALOIS THEORY
See the review in Zbl 0653.18002.
G Z Dzhanelidze
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Grothendieck’s extension of the fundamental theorem of galois theory in abstract categories
Contravariant Galois adjunctions and two associated antiequivalences are constructed. By means of completion semimonadic functors, the analogs of Grothendieck’s extension of the Galois theory fundamental theorem are obtained in abstract categories.
Samuel H. Dalalyan
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Poly(ADP-Ribose) polymerase (PARP) inhibitors: Exploiting a synthetic lethal strategy in the clinic
Ca-A Cancer Journal for Clinicians, 2011Timothy A Yap, Johann Sebastian de Bono
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