In my talk I consider weakly null sequences in the Banach space of functions of bounded variation $BV(R^d)$. I will show that for any such sequence ${f_n}$ the jump parts of the gradients of functions $f_n$ tend to 0 strongly as measures.This resembles the well known Schur property enjoyed e.g. by the space $\ell^1$. During the talk I will briefly discuss our motivation and present the proof. Talk is based on a joint work with A. Tselishchev and M. Wojciechowski.
Meeting-ID: 928 5819 3267 Password: 440719