The Lie structure of C* and Poisson algebras
Janusz Grabowski (1985)
Studia Mathematica
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Displaying similar documents to “Associative and Lie subalgebras of finite codimension”
The Lie structure of C* and Poisson algebras
On the Lie algebra of holomorphic infinitesimal isometries of some classical complex symmetric Banach manifolds
José Isidro (2007)
Open Mathematics
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The Banach-Lie algebras ℌκ of all holomorphic infinitesimal isometries of the classical symmetric complex Banach manifolds of compact type (κ = 1) and non compact type (κ = −1) associated with a complex JB*-triple Z are considered and the Lie ideal structure of ℌκ is studied.
Some notes about -Lie algebras.
Ciobanu, Camelia (2009)
Analele Ştiinţifice ale Universităţii “Ovidius" Constanţa. Seria: Matematică
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Structure of perfect Lie algebras without center and outer derivations
Saïd Benayadi (1996)
Annales de la Faculté des sciences de Toulouse : Mathématiques
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On certain class of non-removable ideals in Banach algebras
W. Żelazko (1972)
Studia Mathematica
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Lie algebras connected with associative ones
Grabowski, Janusz
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Unconditional ideals in Banach spaces
G. Godefroy, N. Kalton, P. Saphar (1993)
Studia Mathematica
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We show that a Banach space with separable dual can be renormed to satisfy hereditarily an “almost” optimal uniform smoothness condition. The optimal condition occurs when the canonical decomposition is unconditional. Motivated by this result, we define a subspace X of a Banach space Y to be an h-ideal (resp. a u-ideal) if there is an hermitian projection P (resp. a projection P with ∥I-2P∥ = 1) on Y* with kernel . We undertake a general study of h-ideals and u-ideals. For example...
The space of compact operators as an M-ideal in its bidual.
T. S. S. R. K. Rao (1992)
Extracta Mathematicae
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