centralizer

It can be described as centralizer of any element from the conjugacy class 2A.

One of the most basic properties expresses as a centralizer algebra.

The centralizer of itself is called the center of .

HN has an involution whose centralizer is of the form 2.

So K is the centralizer of S and hence connected.

Each such subgroup is the identity component of the centralizer of its center.

It is not even known whether the centralizer of a finite set is recursive!

The older Jeffersonian view attacks him as a centralizer, to the point sometimes of advocating monarchy.

The double centralizer theorem deals with situations where equality occurs.

But he proved a centralizer and it was his stronger state that pushed forward with disentailment of communal land.

Any centralizer in a division ring is also a division ring.

For example, the centralizer of an involution of type 2B in the monster group has structure 2.

The double centralizer theorems give conditions under which one can conclude that equality occurs.

The centralizer of a maximal torus is called a Cartan subgroup.

The centralizer of a subset of a Lie algebra is .

It can also be characterized as the centralizer of the involution ρ, which is itself a Lie transformation.

It is quite common for the centralizer of an involution in a finite simple group to contain a normal extra special subgroup.

A is the centralizer of .

HS.2 appears as an involution centralizer in the Harada-Norton group.

The centralizer and normalizer of S are both subgroups of G.

As with every other Beiter product, the Centralizer has been extensively tested by the world's best archers.

The centralizer algebra of an induced representation.

The generalized Fitting subgroup can also be viewed as a generalized centralizer of chief factors.

Its centralizer has the form 2:M and has conjugates inside the monomial subgroup.

There is also a small Cartan subgroup, defined to be the centralizer of a maximal torus.