Fundamental theorem of galois theory

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Semi-galois Categories I: The Classical Eilenberg Variety Theory

Logic in Computer Science, 2015
Recently, Eilenberg’s variety theorem was reformulated in the light of Stone’s duality theorem. On one level, this reformulation led to a unification of several existing Eilenberg-type theorems and further generalizations of these theorems.
Takeo Uramoto
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The Lattice of Intermediate Fields and Other Preliminaries to Galois Theory

Formalized Mathematics
Summary This article initiates a series devoted to the formalization of the Fundamental Theorem of Galois Theory. It presents several preliminaries required for the formal development of Galois theory.
Christoph Schwarzweller, Agnieszka Rowinska-Schwarzweller +1 more
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Second Linearization of Galois Theory

The American mathematical monthly
Shuyang Cheng
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Some Applications of Galois Theory to Normal Polynomials

, 1974
Thomas H. Parker
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From Groups to Fields, an introduction to Galois Theory and its applications.

, 2016
Bianca B. Dornelas, Francesco Matucci
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Poly(ADP-Ribose) polymerase (PARP) inhibitors: Exploiting a synthetic lethal strategy in the clinic

Ca-A Cancer Journal for Clinicians, 2011
Timothy A Yap, Johann Sebastian de Bono
exaly

Computational predictions of energy materials using density functional theory

Nature Reviews Materials, 2016
Anubhav Jain, Yongwoo Shin, Kristin A Persson +2 more
exaly

Theory-guided design of catalytic materials using scaling relationships and reactivity descriptors

Nature Reviews Materials, 2019
Zhi-Jian Zhao, Sihang Liu, Shenjun Zha
exaly