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Group theory --- Three-manifolds (Topology) --- Topological imbeddings --- Embeddings, Topological --- Imbeddings, Topological --- Topological embeddings --- Embeddings (Mathematics) --- 3-manifolds (Topology) --- Manifolds, Three dimensional (Topology) --- Three-dimensional manifolds (Topology) --- Low-dimensional topology --- Topological manifolds --- Plongements topologiques --- Plongements topologiques.

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Ergodic theory. Information theory --- Ergodic theory --- Measure theory --- Topological dynamics --- Congresses. --- 51 --- -Measure theory --- -Topological dynamics --- -Dynamics, Topological --- Differentiable dynamical systems --- Lebesgue measure --- Measurable sets --- Measure of a set --- Algebraic topology --- Integrals, Generalized --- Measure algebras --- Rings (Algebra) --- Ergodic transformations --- Continuous groups --- Mathematical physics --- Transformations (Mathematics) --- Mathematics --- Congresses --- -Mathematics --- 51 Mathematics --- -51 Mathematics --- Dynamics, Topological --- Ergodic theory - Congresses. --- Measure theory - Congresses. --- Topological dynamics - Congresses.

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Algebraic topology --- Chirurgie (Topologie) --- Complexen [Cochain ] --- Complexes Cochain --- Complexes [Cochain ] --- Formes quadratiques --- Forms [Quadratic ] --- Heelkunde (Topologie) --- Surgery (Topology) --- Topological manifolds --- Topologische menigvuldigheden --- Varietes topologiques --- Vormen [Quadratische ] --- Forms, Quadratic --- Complexes, Cochain --- Forms, Quadratic. --- Cochain complexes. --- Topological manifolds.

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Group theory --- Operator theory --- 517.986 --- 51 --- Topological algebras. Theory of infinite-dimensional representations --- Mathematics --- 51 Mathematics --- 517.986 Topological algebras. Theory of infinite-dimensional representations --- Linear operators --- Semigroups of operators. --- Linear operators.

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This monograph gives access to the theory of continuous linear representations of general real Lie groups to readers who are already familiar with the rudiments of functional analysis and Lie groups. The first half of the book is centered around the relation between a continuous linear representation (of a Lie group over a Banach space or even a more general space) and its tangent; the latter is a Lie algebra representation in a sense. Starting with the Hille-Yosida theory, quite recent results are reached. The second half is more standard unitary theory with applications concerning the

Lie groups. --- Representations of groups. --- Group representation (Mathematics) --- Groups, Representation theory of --- Group theory --- Groups, Lie --- Lie algebras --- Symmetric spaces --- Topological groups