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Questions about abstract measure and Lebesgue integral theory. Also concerns such properties as measurability of maps and sets.

3 votes
3 answers
740 views

Radon-Nikodym property for space of signed measures

Given a measurable space, the vector space of signed measures is a Banach space. Does it have the Radon-Nikodym property? What if the space is of a special type, such as a nice topological space with …
3 votes
1 answer
409 views

Well-definedness of maximum likelihood estimation

Consider a family $\{\mu_\theta:\theta\in\Theta\}$ of probability measures on a measurable space $X$. Given $x\in X$, the maximum likelihood estimate is the value of $\theta$ which maximizes the likel …
4 votes
Accepted

Hausdorff dimension and surface measure

Section 3.3.4D in Evans and Gariepy "Measure Theory and Fine Properties of Functions". Chapter 3 of Federer's "Geometric Measure Theory" is also a canonical reference.
Quarto Bendir's user avatar