Seminar on real and abstract analysis
The seminar is intended for presenting new results from abstract and real analysis. It is scheduled for Wednesday at 3:40 p.m. in K2.
Schedule 2025/26
8.10.: Zdeněk Silber Separable Banach spaces of nontrivial Baire order.
15.10.: Zdeněk Silber Separable Banach spaces of nontrivial Baire order.
22.10.: Jakub Rondoš Complemented subspaces of Banach spaces C(K × L).
29.10.: Jakub Rondoš Complemented subspaces of Banach spaces C(K × L).
5.11.: Michal Hevessy Dynamical properties of weighted shifts on sequence spaces.
19.11.: Eva Pernecká Representation of functionals on spaces of Lipschitz functions.
26.11.: Special seminar in honor of Petr Holický Special seminar in honor of Petr Holický.
3.12.: Martin Čech How to use complex analysis to count primes.
10.12.: Martin Čech How to use complex analysis to count primes.
17.12.: Martin Čech How to use complex analysis to count primes.
7.1.: Su Gao The concentration of measure phenomenon in topological groups.
18.2.: Jiří Spurný Approximation of strongly affine vector-valued functions.
25.2.: Jiří Spurný Approximation of strongly affine vector-valued functions.
4.3.: Martin Doležal Borel complexity of the isometry classes of C(K) for countable compact spaces K.
11.3.: Martin Doležal Borel complexity of the isometry classes of C(K) for countable compact spaces K.
18.3.: Tomáš Raunig Group equivariant Radon-Nikodým property and its characterizations.
25.3.: Tomáš Raunig Group equivariant Radon-Nikodým property and its characterizations.
1.4.: Tomáš Raunig Group equivariant Radon-Nikodým property and its characterizations.
8.4.: Marián Fabian All compact convex/connected bodies in Rmn are Clarke/Bouligand Jacobians of
one locally Lispchitz and everywhere differentiable mapping.
15.4.: Marián Fabian All compact convex/connected bodies in Rmn are Clarke/Bouligand Jacobians of
one locally Lispchitz and everywhere differentiable mapping.
22.4.: Martin Rmoutil Interchanging the order of limits and sums.
29.4.: Martin Rmoutil Interchanging the order of limits and sums.
6.5.: Martin Rmoutil Interchanging the order of limits and sums.
20.5.: Michal Johanis Zero sets of smooth functions via insertion theorem for semiconvex functions .