Extensions of Isometrically Invariant Measures on Euclidean Spaces

DOI10.2307/2048074zbMath0712.28006OpenAlexW4253964856MaRDI QIDQ3497302

Piotr Zakrzewski

Publication date: 1990

Full work available at URL: https://doi.org/10.2307/2048074

zbMATH Keywords

G-invariant \(\sigma \) -finite measureisometries of \({\mathbb{R}}^ n\)proper G-invariant extension

Mathematics Subject Classification ID

Set functions and measures on topological groups or semigroups, Haar measures, invariant measures (28C10) Classical measure theory (28A99)

Related Items (2)

On thick subgroups of uncountable \(\sigma \)-compact locally compact commutative groups ⋮ Extensions of Measures Invariant under Countable Groups of Transformations

Cites Work

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• How good is Lebesgue measure?
• Algebraically Invariant Extensions of σ-Finite Measures on Euclidean Space
• The existence of universal invariant measures on large sets
• Extensions of invariant measures on Euclidean spaces
• Invariant extensions of the Lebesgue measure
• Extensions of Measures Invariant under Countable Groups of Transformations
• Sur l'extension de la mesure lebesguienne

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