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System of imprimitivity - The concept of system of imprimitivity is used in mathematics, particularly in algebra and analysis, both within the context of the theory of group representations. It was used by George Mackey as the basis for his theory of induced unitary representations of locally compact groups.
Representation theory of SU(2) - In the study of the representation theory of Lie groups, the study of representations of SU(2) is fundamental to the study of representations of semisimple Lie groups. It is the first case of a Lie group that is both a compact group and a non-abelian group.
Blattner's conjecture - In mathematics, Blattner's conjecture was a description of the discrete series representations of a general semisimple group G in terms of their restricted representations to a maximal compact subgroup K (their so-called K-types), formulated by R. J.
Unitary representation - ... of a group G is a linear representation π of G on a complex Hilbert space V such that π(g) is a unitary operator for every g ∈ G. The general theory is well-developed in case G is a locally compact (Hausdorff) topological group and the representations are strongly continuous.
RFC 1924: A Compact Representation of IPv6 Addresses (FTP) - ... is used, plus more for any punctuation inserted (typically about another 7 characters, or 39 characters total). This document specifies a more compact representation of IPv6 addresses, which permits encoding in a mere 20 bytes."
RFC 1924 - A Compact Representation of IPv6 Addresses. R. Elz. April 1996.
RFC 1924 - A Compact Representation of IPv6 Addresses. R. Elz. April 1996.
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Basic Crystallography - ... replaced by an integral, which only works if an acceptable notion of integral can be done for locally compact groups, using Haar measure. Branches of representation theory is the branch of mathematics that studies properties of abstract ... chemistry is also used in a more general sense to mean any "description" of a finite group. Non-compact topological groups The class of non-compact groups is too broad to construct any general representation theory, ...
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