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Banach spaces, function spaces, real functions, integral transforms, theory of distributions, measure theory.

1 vote
1 answer
155 views

Decomposition of $L^2$-spaces and singular measures

If $\langle \Omega, \mathfrak{F}, \mathbb{P}\rangle$ is a measure space and $L^2$ is the corresponding $L^2$ space and $$ K\oplus K^{\perp} \cong L^2(\mathfrak{F},\mathbb{P}). $$ Then let: $$ \mat …
Rombaldo Meniscus's user avatar
4 votes
1 answer
423 views

Reference Request: Calculus of Variations in Hilbert Space

I'm looking for a good reference to a book on calculus of variations in the setting of Banach Spaces. If it helps, I'm working with a particular functional acting on Fr\'{e}chet-differentiable operat …
Rombaldo Meniscus's user avatar