Invariant dissipative operators on locally compact groups
Identifieur interne : 000715 ( Istex/Curation ); précédent : 000714; suivant : 000716Invariant dissipative operators on locally compact groups
Auteurs : Hiroshi Nakazato [Japon]Source :
- Mathematische Zeitschrift [ 0025-5874 ] ; 1987-06-01.
English descriptors
- KwdEn :
- Academic press, Algebra, Banach space, Closure, Column vector, Compact group, Compact groups, Complex number, Composition rule, Continuous group, Continuous homomorphism, Continuous subgroup, Direct product, Dissipative, Dissipative operators, Factor group, Fourier, Haar, Haar measure, Hilbert space, Homomorphism, Invariant dissipative operators, Invariant vector fields, Isomorphic, Lebesgue measure, Levi decomposition, Linear operator, Linear subspace, Matrix, Motion group, Nakazato, Neumann, Neumann algebra, Neumann algebras, Open subgroup, Probability measures, Proper restriction, Real matrix, Real number, Real numbers, Resp, Solvable, Solvable group, Solvable part, Subgroup, Unitary, Unitary group, Unitary operator, Vector group.
- Teeft :
- Academic press, Algebra, Banach space, Closure, Column vector, Compact group, Compact groups, Complex number, Composition rule, Continuous group, Continuous homomorphism, Continuous subgroup, Direct product, Dissipative, Dissipative operators, Factor group, Fourier, Haar, Haar measure, Hilbert space, Homomorphism, Invariant dissipative operators, Invariant vector fields, Isomorphic, Lebesgue measure, Levi decomposition, Linear operator, Linear subspace, Matrix, Motion group, Nakazato, Neumann, Neumann algebra, Neumann algebras, Open subgroup, Probability measures, Proper restriction, Real matrix, Real number, Real numbers, Resp, Solvable, Solvable group, Solvable part, Subgroup, Unitary, Unitary group, Unitary operator, Vector group.
Url:
DOI: 10.1007/BF01163652
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