Examples of 'finite groups' in a sentence
Meaning of "finite groups"
finite groups": "In mathematics, finite groups refer to a set of elements with a defined operation (such as multiplication or addition) that satisfy certain properties. These groups have a limited or finite number of elements.
How to use "finite groups" in a sentence
Basic
Advanced
finite groups
Finite groups and their unitary representations.
It is also one of the thin finite groups.
Two problems on finite groups with k conjugate classes.
The representation theory of finite groups.
All finite groups are periodic.
His dissertation was on embedding finite groups.
A discussion of finite groups requires definition of several associated terms.
In the character theory of finite groups.
He also determined all finite groups of birational transformations of the plane.
Some properties of subsets of finite groups.
It is generally believed that finite groups are too diverse to admit a useful classification.
Calculating invariants of blocks of finite groups.
Atlas of finite groups.
He is known mostly as an early researcher in the theory of finite groups.
Any inverse limit of residually finite groups is residually finite.
See also
An important distinction is between continuous groups and finite groups.
Of simple finite groups.
His main research interest is the invariant theory of finite groups.
Many deep theorems on the structure of finite groups use characters of modular representations.
Molien studied associative algebras and polynomial invariants of finite groups.
This can be achieved for finite groups as we will see in the following results.
The above considerations are true for finite groups as well.
The class of locally finite groups behaves somewhat similarly to the class of finite groups.
The article is about finite groups.
Both finite groups and Lie groups are explored.
Classification theorem of finite groups.
The finite groups generated in this way are examples of Coxeter groups.
Local functions on finite groups.
Invariant theory of finite groups has intimate connections with Galois theory.
Complex representations of finite groups.
Our two examples here are finite groups in that the set S has finitely many elements.
If we want to understand finite groups.
Finite groups of Lie type.
Separating invariants of finite groups.
Finite groups are profinite, if given the discrete topology.
Fourier transform on finite groups.
Finite groups always have a chief series, though infinite groups need not have a chief series.
Group representations are a very important tool in the study of finite groups.
These groups are identical to the finite groups with the inclusion of one added node.
The talk is devoted to the study of modular representations of finite groups.
The quasidihedral groups are family of finite groups with similar properties to the dihedral groups.
Describes the quest to find the basic building blocks for finite groups.
The rank problem is decidable for finite groups and for finitely generated abelian groups.
Thus a splitting where all edge groups are finite is called a splitting over finite groups.
A so-called short exact sequence of finite groups of appropriate size already does the job.
Existence of Hall normal subgroups in finite groups.
FinGrp, finite groups and group homomorphisms.
The computer construction of matrix representations of finite groups over finite fields.
Actions of finite groups on the hyperfinite type II1 factor.
Composition series may thus be used to define invariants of finite groups and Artinian modules.
You'll also be interested in:
Examples of using Finite
Show more
The fixed and finite nature of land
All finite fields of a given order are isomorphic
A set that is not finite is called infinite
Examples of using Groups
Show more
Armed groups also stand accused of torture
The most significant groups are the following
The groups meet three times a year
