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Historically, operator theory and representation theory both originated with the advent of quantum mechanics. The interplay between the subjects has been and still is active in a variety of areas.This volume focuses on representations of the universal enveloping algebra, covariant representations in general, and infinite-dimensional Lie algebras in particular. It also provides new applications of recent results on integrability of finite-dimensional Lie algebras. As a central theme, it is shown that a number of recent developments in operator algebras may be handled in a particularly e

Operator algebras --- Representations of algebras --- Operator algebras. --- Representations of algebras.

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Associative algebras --- Grothendieck groups --- Representations of algebras

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Ordered algebraic structures --- Forms, Quadratic. --- Representations of algebras. --- Tame algebras.

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Finite groups --- Representations of algebras --- Representations of groups

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Ordered algebraic structures --- Lie groups --- Representations of algebras --- Tables --- -Representations of algebras --- -512 --- Algebra --- Groups, Lie --- Lie algebras --- Symmetric spaces --- Topological groups --- Tables. --- 512 Algebra --- 512 --- Lie groups - Tables --- Representations of algebras - Tables