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Lebesgue Equivalence and

In Section 3.1 we introduce Lebesgue equivalence and define the complex vector space in Section 3.2 we define complex scalar products in [Pg.78]

Perhaps the reader has noticed some caginess in the introductory paragraph of this chapter. Why did we not say simply that the Hilbert space is [Pg.78]

We make tliis idea precise by defining an equivalence relation (see Sec- [Pg.78]

We will need only one special case of Fubini s theorem. [Pg.79]

Theorem 3.1 (Fubini s Theorem) Suppose f is a measurable complex-valued function of three variables. Suppose further that [Pg.79]


See other pages where Lebesgue Equivalence and is mentioned: [Pg.78]    [Pg.79]   


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Lebesgue equivalence

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