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On the bicommutant theorem for strongly equicontinuous Boolean algebras of projections in locally convex spaces and resolutions of the identity of scalar-type spectral operators in Banach \(C(K)\)-modules.

2000
Summary: It is shown that the bicommutant theorem is satisfied for a strongly equicontinuous Boolean algebra \(M\) of projections having the Lat-\(M^c\) condition in a quasicomplete locally convex Hausdorff space. Also, we are interested in the question for which Boolean algebras of projections in Banach \(C(K)\)-modules there is a resolution of the ...
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Regularized Scalar Operators

Applied Mathematics Letters, 1997
M Jazar
exaly  

Scalar-Type Spectral Operators andC(Ω)-Operational Calculi

Integral Equations and Operator Theory, 1990
Werner J Ricker
exaly  

Non-Self-Adjoint Block Convolution Operators of Scalar Type

Complex Analysis and Operator Theory
Ewelina Zalot
exaly  

Semigroups of Scalar Type Operators on Banach Spaces

Transactions of the American Mathematical Society, 1974
exaly  

On Convex Hull of Orthogonal Scalar Spectral Functions of a Carleman Operator

Boletim Da Sociedade Paranaense De Matematica, 2008
exaly  

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