Pointwise compact sets of measurable functions

DOI10.1007/BF01168675zbMath0303.28006MaRDI QIDQ1216488

D. H. Fremlin

Publication date: 1975

Published in: Manuscripta Mathematica (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/154317

Mathematics Subject Classification ID

Measurable and nonmeasurable functions, sequences of measurable functions, modes of convergence (28A20)

Related Items (14)

Controlled convergence theorems for Henstock-Kurzweil-Pettis integral on m-dimensional compact intervals ⋮ Algebraic objects generated by topological structure ⋮ Pettis Integration ⋮ REMARK ON A THEOREM OF RIDDLE, SAAB, AND UHL ⋮ Closed convex hull of sets of measurable functions, Riemann measurable functions and measurability of translations ⋮ Weak and Pointwise Compactness in the Space of Bounded Continuous Functions ⋮ Stability, the NIP, and the NSOP: model theoretic properties of formulas via topological properties of function spaces ⋮ Geometry and the Pettis Integral ⋮ Henstock-Kurzweil-Pettis integrability of compact valued multifunctions with values in an arbitrary Banach space ⋮ Covering squares with independent squares ⋮ Pettis Decomposition for Universally Scalarly Measurable Functions ⋮ A decomposition theorem for additive set-functions with applications to Pettis integrals and ergodic means ⋮ On localized weak precompactness in Banach spaces ⋮ Some results on separate and joint continuity

Cites Work

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• On pointwise convergence, compactness and equicontinuity in the lifting topology. I
• On perfect measures
• Separate Continuity and Supports of Measures
• Separate Continuity and Measurability
• Sur une suite infinie de fonctions de classe 1 dont toute fonction d'accumulation est non mesurable

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