Examples of 'compact groups' in a sentence
Meaning of "compact groups"
compact groups - refers to small, closely-knit units or clusters; commonly used in social or organizational contexts to describe a tightly integrated or cohesive group of individuals
How to use "compact groups" in a sentence
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compact groups
Another simple example is given by compact groups.
Locally compact groups have the stronger property of being normal.
Continuous bounded cohomology of locally compact groups.
The sardines into more compact groups near the surface well once the dolphins have driven.
Unitary representations of locally compact groups.
Compact groups have a well-understood theory, in relation to group actions and representation theory.
We generalize it to locally compact groups.
Loewner proves that compact groups have equal left and right invariant densities page 48.
This point of view is instrumental in studying locally compact groups.
Into more compact groups near the surface . once the dolphins have driven the sardines.
The quartet is one of the finest examples of compact groups of galaxies.
Generally, representations of compact groups are investigated on Hilbert- and Banach spaces.
The duality interchanges the subcategories of discrete groups and compact groups.
Unitary highest weight representations of the affine compact groups only exist when k is a natural number.
The Ryll-Nardzewski theorem yields the existence of a Haar measure on compact groups.
See also
The list includes, All compact groups trivially.
Outside the breeding season, they tend to forage in compact groups.
Compact groups of ( proper ) stable planes are rather small.
Representations of compact groups.
Compact groups or special classes, preschool and integrated schools ;.
Globular cluster populations of Hickson compact groups.
Compact groups are surprisingly numerous, and may play a significant role in galaxy evolution . ”.
Hyperbolic groups are categorized as compact or not, with compact groups having bounded fundamental domains.
Astronomer Paul Hickson created a catalogue of such groups in 1982, the Hickson Compact Groups.
Representation theory = = The representation theory of compact groups was founded by the Peter-Weyl theorem.
Lie groups, which are locally Euclidean, are all locally compact groups.
Another important result in the representation theory of compact groups is the Theorem of Peter-Weyl.
Its flight is very fast, generally low, and often in compact groups.
In the following, we will consider in particular representations of compact groups in Hilbert spaces.
The first major result was that of John von Neumann in 1933, for compact groups.
L2-cohomology of locally compact groups.
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