Math 2.0

Measure and integration Measures on groups Concept

Quasi-invariant measure

Summary

A measure is quasi-invariant under a group action if moving by any group element keeps the same null sets. The measure itself may change, but only by a density. This weaker form of invariance is what one finds on homogeneous spaces without invariant measures and on infinite-dimensional spaces.

Further reading

  1. Web https://en.wikipedia.org/wiki/Quasi-invariant_measure
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Changed2 November 2026

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