Results 61 to 70 of about 19,963,404 (159)
Derivations and Extensions in JC-Algebras
A well-known result by Upmeier states that every derivation on a universally reversible JC-algebra A⊆BHsa extends to the C∗-algebra A generated by A in BH.
Fatmah B. Jamjoom, Doha A. Abulhamail
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Linear -Derivations on C-Algebras
[[abstract]]It is shown that every almost linear almost -derivation h : A ! A on a unital C-algebra, JC-algebra, or Lie C-algebra A is a linear -derivation when h(rx) = rh(x) (r > 1) for all x 2 A. We moreover prove the Cauchy–Rassias stability of linear
Chun-Gil Park
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Linear algebra occupies a central place in modern mathematics. Also, it is a beautiful and mature field of mathematics, and mathematicians have developed highly effective methods for solving its problems.
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Toeplitz Operators with Horizontal Symbols Acting on the Poly-Fock Spaces
We describe the C⁎-algebra generated by the Toeplitz operators acting on each poly-Fock space of the complex plane C with the Gaussian measure, where the symbols are bounded functions depending only on x=Re z and have limit values at y=-∞ and y=∞. The C⁎
Armando Sánchez-Nungaray +3 more
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Representations of the marked Brauer algebra [PDF]
The marked Brauer algebra is a generalization of the diagrammatic Brauer algebra which diagrammatizes Moon's centralizer algebra for the type \mathfrak{p} Lie superalgebra.
Tharp, Benjiman
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On the Linking Algebra of Hilbert Modules and Morita Equivalence of Locally C*-Algebras [PDF]
In this paper we introduce the notion of linking algebra of a Hilbert module over a locally C*-algebra and we extend in the context of locally C*-algebras a result of Brown, Green and Rieffel [Pacific J., 1977] which states that two C*-algebras are ...
Maria Joita
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Nuclear JC-algebras and tensor products of types
This article is a continuation of [1], to which the reader is referred for the definition and properties of the JC-tensor product of two JC-algebras. Our standard references for nuclear and postliminal C*-algebras are [2,3,4,5,6,7].
Fatmah B. Jamjoom
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These notes in this paper will discuss about C*-algebras commutative and its properties. The theory of algebra-*, Banach-* algebra, C*-algebras and *-homomorphism are included. We also give some examples of commutative C*-algebras.
Harmanus Batkunde
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Root vectors of the composition algebra of the Kronecker algebra
According to the canonical isomorphism between the positive part Uq⁺(g) of the Drinfeld–Jimbo quantum group Uq(g) and the generic composition algebra C(∆) of Λ, where the Kac–Moody Lie algebra g and the finite dimensional hereditary algebra Λ have ...
Chen, X.
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The second local multiplier algebra of a separable C*-algebra
Several examples of (separable) C*-algebras with the property that their second (iterated) local multiplier algebra is strictly larger than the first have been found by various groups of authors over the past few years, thus answering a question ...
Martin Mathieu, Mathieu, Martin
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