DISINTEGRATION OF MEASURES BEN HAYES Definition 1. Let (X, M, λ), (Y, N, µ) be sigma-finite measure spaces and let T : X → Y be a measurable map. A (T, µ)-disintegration is a collection {λy }y∈Y of measures on M - Disintegration theorem - Document - PDFSEARCH.IO

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	DISINTEGRATION OF MEASURES BEN HAYES Definition 1. Let (X, M, λ), (Y, N, µ) be sigma-finite measure spaces and let T : X → Y be a measurable map. A (T, µ)-disintegration is a collection {λy }y∈Y of measures on M Add to Reading List Document Date: 2013-10-31 12:03:11 Open Document File Size: 72,14 KB Share Result on Facebook Person BEN HAYES / / SocialTag Operator theory Support Radon–Nikodym theorem Lambda calculus Combinatory logic Compact operator on Hilbert space Mathematical analysis Spectral theory Measure theory

DISINTEGRATION OF MEASURES BEN HAYES Definition 1. Let (X, M, λ), (Y, N, µ) be sigma-finite measure spaces and let T : X → Y be a measurable map. A (T, µ)-disintegration is a collection {λy }y∈Y of measures on M Add to Reading List