I did my PhD at University College London, under the supervision of Lauri Oksanen and Erik Burman. I worked on unique continuation problems and stabilised finite element methods, with a general interest in numerical analysis for PDEs and inverse problems.
A stabilized finite element method for inverse problems subject to the convection-diffusion equation. II: convection-dominated regime,
E. Burman, M. Nechita, and L. Oksanen,
Numer. Math. (to appear), 2022.
E. Burman, M. Nechita, and L. Oksanen,
Numer. Math., 144:451-477, 2020.
Numerical benchmark study for flow in highly heterogeneous aquifers,
C.D. Alecsa et al.,
Adv. Water. Resour., 138:103558, 2020.
Unique continuation for the Helmholtz equation using stabilized finite element methods,
E. Burman, M. Nechita, and L. Oksanen,
J. Math. Pures Appl., 129:1-22, 2019.
Invariant sets and attractors for Hanusse-type chemical systems with diffusions,
G. Moroşanu and M. Nechita,
Comput. Math. Appl., 73(8):1815-1823, 2017.