The Composition of Operator-Valued Measurable Functions is Measurable

DOI10.2307/2160995zbMath0823.46043OpenAlexW4229643327MaRDI QIDQ4845892

Il Yoo, Albert Badrikian, Gerald W. Johnson

Publication date: 21 August 1995

Full work available at URL: https://doi.org/10.2307/2160995

zbMATH Keywords

topology of pointwise convergenceLusin spacetopology of compact convergencespace of continuous linear operatorsoperator compositionSouslin spaceseparable Fréchet spacesmeasurability of operator compositionoperator-valued measurable functionstrong operator measurability

Mathematics Subject Classification ID

Vector-valued set functions, measures and integrals (28B05) Linear operators belonging to operator ideals (nuclear, (p)-summing, in the Schatten-von Neumann classes, etc.) (47B10) Vector-valued measures and integration (46G10) Locally convex Fréchet spaces and (DF)-spaces (46A04)

Related Items (2)

Remarks on measurability of operator-valued functions ⋮ The Feynman integral and Feynman's operational calculus: A heuristic and mathematical introduction

Cites Work

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• A theory of semigroup valued measures
• Feynman's operational calculus and evolution equations
• Séminaire sur les fonctions aléatoires linéaires et les mesures cylindriques
• The Product of Strong Operator Measurable Functions is Strong Operator Measurable
• The Cameron-Storvick function space integral: An L(L_p, L_p′) theory

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