- Évariste
Galois (/ɡælˈwɑː/; French: [evaʁist ɡalwa]; 25
October 1811 – 31 May 1832) was a
French mathematician and
political activist.
While still in his...
- In mathematics,
Galois theory,
originally introduced by Évariste
Galois,
provides a
connection between field theory and
group theory. This connection...
- In mathematics, in the area of
abstract algebra known as
Galois theory, the
Galois group of a
certain type of
field extension is a
specific group ****ociated...
- In mathematics, a
Galois extension is an
algebraic field extension E/F that is
normal and separable; or equivalently, E/F is algebraic, and the
field fixed...
- In mathematics, a
Galois module is a G-module, with G
being the
Galois group of some
extension of fields. The term
Galois representation is frequently...
- In cryptography,
Galois/Counter Mode (GCM) is a mode of
operation for symmetric-key
cryptographic block ciphers which is
widely adopted for its performance...
- in
order theory, a
Galois connection is a
particular correspondence (typically)
between two
partially ordered sets (posets).
Galois connections find applications...
- mathematics,
Galois cohomology is the
study of the
group cohomology of
Galois modules, that is, the
application of
homological algebra to
modules for
Galois groups...
-
group the
Galois group of a
Galois extension of the
rational numbers? (more
unsolved problems in mathematics) In
Galois theory, the
inverse Galois problem...
- In mathematics, a
finite field or
Galois field (so-named in
honor of Évariste
Galois) is a
field that
contains a
finite number of elements. As with any...
