Примеры использования Finite group на Английском языке и их переводы на Русский язык
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Being a finite group.
About of classes notsubnormal subgroups finite group/ T.V.
The index refers to the finite group, so the rank is the index plus 1.
Let G{\displaystyle G} be a finite group.
In finite group theory, the extended ternary Golay code is sometimes referred to as the ternary Golay code.
Let H be a subgroup of a finite group G.
Finite group theorists have more experience at this sort of exercise, and have new techniques at their disposal.
More generally, let G be a given finite group, and let K be a field.
It is shown that metaperfect group is not locally finite group.
The irreducible complex representations of a finite group G can be characterized using results from character theory.
Influence of indexes of notsubnormal 2- and3-maximal subgroups on the structure finite group/ T.V.
Maximal subgroups in the theory of finite group classes, Minsk, Belarus.
If the finite group G is not perfect, then its Schur covering groups(all such C of maximal order) are only isoclinic.
The orthogonality relations for characters of a finite group transfer to Dirichlet characters.
A locally finite group is a group for which every finitely generated subgroup is finite. .
The Feit-Thompson theorem, orodd order theorem, states that every finite group of odd order is solvable.
If(G,∗) is a locally finite group that is isomorphic to(H,⊙{\displaystyle\odot}), then(H,⊙{\displaystyle\odot}) is also locally finite.
Over the complex numbers these are quotients of a product of two elliptic curves by a finite group of automorphisms.
The inverse Galois problem:is every finite group the Galois group of a Galois extension of the rationals?
His works are visual representations of mathematical objects;The Eightfold Way is based on the projective special linear group PSL(2,7), a finite group of 168 elements.
Each Schwarz triangle on a sphere defines a finite group, while on the Euclidean or hyperbolic plane they define an infinite group. .
If the conjecture were true, it would greatly simplify the final chapter ofthe proof(Feit& Thompson 1963) of the Feit-Thompson theorem that every finite group of odd order is solvable.
The irreducible complex characters of a finite group form a character table which encodes much useful information about the group G in a compact form.
This is tied to the important fact that the irreducible representations of a finite group G are in bijection with its conjugacy classes.
This proves that every finite group of odd order is solvable, as a minimal counterexample must be a simple group such that every proper subgroup is solvable.
Brauer asked whether the character table, together with the knowledge of how the powers of elements of itsconjugacy classes are distributed, determines a finite group up to isomorphism.
In mathematics, in the field of group theory,a locally finite group is a type of group that can be studied in ways analogous to a finite group. .
Chaum, van Heijst, Pfitzmann hash function- A compression function where finding collisions is as hard as solving the discrete logarithm problem in a finite group F 2 p+ 1{\displaystyle F_{2p+1.
In her 1915 paper, Noether found a solution to the finite basis problem for a finite group of transformations G acting on a finite-dimensional vector space over a field of characteristic zero.
It is known that every finite group is realizable over any function field in one variable over the complex numbers C, and more generally over function fields in one variable over any algebraically closed field of characteristic zero.