PART TWO

Sets of finite perimeter

**Synopsis**

The starting point of the theory of sets of finite perimeter is a generalization of the Gauss-Green theorem based on the notion of vector-valued Radon measure. Precisely, we say that a Lebesgue measurable set *E* ⊂ ^{n} is a set of locally finite perimeter if there exists a ^{n}-valued Radon measure _{E} on ^{n}, called ...

Start Free Trial

No credit card required