Invited speakers
Abstracts of invited and contributed talks (pdf).
RomFin
- Daniel Beltita (Romanian Academy): Nonlinear oblique projections in Lie groups
- Iulian Cimpean (Romanian Academy): Dealing with not allowed starting points for solutions to singular SDEs in Hilbert spaces: a potential theoretical approach
- Mahmoud Filali (University of Oulu): ℓ_1-bases in Banach algebras and Arens irregularities in harmonic analysis
- Cezar Joita (Romanian Academy): Local triviality of analytic mappings
- Mikael Lindström (Åbo akademi): On the norm of the Hilbert matrix operator on weighted Bergman spaces
Magdalena Musat(University of Copenhagen) (cancelled)- Dan Timotin (Romanian Academy): Truncated Toeplitz operators and beyond
Joint session
- Ritva Hurri-Syrjänen (University of Helsinki): On pointwise estimates
- Mihai Mihailescu (University of Craiova): The Monotonicity of the Principal Eigenvalue of the p-Laplace Operator
- Mark Veraar (Delft University of Technology): On the optimal Besov regularity of solutions to stochastic differential equations
FSDONA
- Sun-Sig Byun (Seoul National University): Higher regularity results for non-uniformly elliptic equations
- Iwona Chlebicka (University of Warsaw): Density of smooth functions in
Musielak-Orlicz spaces - Yumi Cho (Seoul National University): Global gradien estimates in double obstacle problems with measure data
- Cristiana De Filippis (University of Oxford): Latest news on double phase problems
- Aldo Pratelli (University of Pisa): On the minimization and stability of the Riesz potential
- Humberto Rafeiro (University of UAE): Bounded variation spaces with variable exponent
- Cornelia Schneider (University of Erlangen-Nürnberg): Besov regularity of parabolic PDEs
- Sebastian Schwarzacher (Charles University, Prague): The p-Laplace system with right-hand side in divergence form: Inner and up to the boundary Campanato estimates
- Lenka Slavíková (University of Missouri): Sharp estimates for Fourier multipliers
- Dachun Yang (Beijing Normal University): Multiplication Between Hardy Spaces and Their Dual Spaces