AbstractLet M be a von Neumann algebra with no central summands of type I1. If Φ:M→M is a nonlinear Lie derivation, then Φ is of the form σ+τ, where σ is an additive derivation of M and τ is a mapping of M into its center ZM which maps commutators into zero
AbstractThe structure of the nonlinear Schrödinger prolongation algebra, introduced by Estabrook and...
The structure of the nonlinear Schrödinger prolongation algebra, introduced by Estabrook and Wahlqui...
Let K be a field of characteristic zero, g be a finite dimensional K-Lie algebra and let A be a fini...
AbstractLet M be a von Neumann algebra with no central summands of type I1. If Φ:M→M is a nonlinear ...
AbstractIn this paper we prove that every nonlinear ∗-Lie derivation from a factor von Neumann algeb...
AbstractIn this paper we prove that every nonlinear Lie derivation of triangular algebras is the sum...
Given a von Neumann algebra M denote by LS(M) the algebras of all locally measurable operators affil...
AbstractIn this paper, we prove that every bijective map preserving Lie products from a factor von N...
summary:Let $\mathcal {H}$ be an infinite-dimensional complex Hilbert space and $\mathfrak {A}$~be a...
Let L be a Lie algebra. A derivation α of L is a commuting derivation (central derivation), if α (x)...
Let ℌ be an in finite-dimensional complex Hilbert space and A be a standard operator algebra on ℌ wh...
A Murray-von Neumann algebra is the algebra of operators affiliated with a finite von Neumann algebr...
Let M be a von Neumann algebra without central summands of type I . We are studying conditions that ...
A Murray-von Neumann algebra is the algebra of operators affiliated with a finite von Neumann algebr...
A Murray-von Neumann algebra is the algebra of operators affiliated with a finite von Neumann algebr...
AbstractThe structure of the nonlinear Schrödinger prolongation algebra, introduced by Estabrook and...
The structure of the nonlinear Schrödinger prolongation algebra, introduced by Estabrook and Wahlqui...
Let K be a field of characteristic zero, g be a finite dimensional K-Lie algebra and let A be a fini...
AbstractLet M be a von Neumann algebra with no central summands of type I1. If Φ:M→M is a nonlinear ...
AbstractIn this paper we prove that every nonlinear ∗-Lie derivation from a factor von Neumann algeb...
AbstractIn this paper we prove that every nonlinear Lie derivation of triangular algebras is the sum...
Given a von Neumann algebra M denote by LS(M) the algebras of all locally measurable operators affil...
AbstractIn this paper, we prove that every bijective map preserving Lie products from a factor von N...
summary:Let $\mathcal {H}$ be an infinite-dimensional complex Hilbert space and $\mathfrak {A}$~be a...
Let L be a Lie algebra. A derivation α of L is a commuting derivation (central derivation), if α (x)...
Let ℌ be an in finite-dimensional complex Hilbert space and A be a standard operator algebra on ℌ wh...
A Murray-von Neumann algebra is the algebra of operators affiliated with a finite von Neumann algebr...
Let M be a von Neumann algebra without central summands of type I . We are studying conditions that ...
A Murray-von Neumann algebra is the algebra of operators affiliated with a finite von Neumann algebr...
A Murray-von Neumann algebra is the algebra of operators affiliated with a finite von Neumann algebr...
AbstractThe structure of the nonlinear Schrödinger prolongation algebra, introduced by Estabrook and...
The structure of the nonlinear Schrödinger prolongation algebra, introduced by Estabrook and Wahlqui...
Let K be a field of characteristic zero, g be a finite dimensional K-Lie algebra and let A be a fini...
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