Overview: I have started my career doing theoretical and field work in my Undergrad and Master’s education, and progresssed torwards numerical research in my PhD. I’ve worked on Hydrology, Atmospheric turbulence (boundary layer meteorology) and Oceanic flows (submesoscale phenomena and boundary layer processes). Currently my research is mainly based on numerical tools such as Large eddy simulations.

Submesoscale instabilities in the ocean bottom boundary layer

CSI paper

I use Large-eddy simulations to investigate the impact of submesoscale dynamics in bottom boundary layer flows. I’ve given specific focus to Centrifugal-Symmetric instabilities, which are thought to be especially active in the submesoscale range of the spectrum.

You can find a relevant publication here and watch my presentation on the topic here.

Vertical mixing of materials in the upper ocean

GRL paper

I use Large-eddy simulations to explore small scale turbulence in the Oceanic mixed layer. Focus is given to the transport of passive scalars (such as oil, microplastic and nutrients) and parameterizations that help us predict such transport.

Some relevant publications can be found here, here and here.

Past work

Turbulent fluxes or greenhouse gases over grasslands, lakes and forests

I have made several field trips to install micrometeorological stations to measure things like wind speed, temperature and humidity at high frequencies (at least 10 Hz). I then processed the data to gain insight on turbulent fluxes in diverse locations. Scroll below to see some pictures with their respective locations.

Some relevant publications can be found here and here.

Groundwater transport in porous aquifers

In this project (which I pursued as my Masters project) I aimed to take a theoretical approach and obtain analytical solutions for the Boussinesq equation, which model the movement of water in a homogeneous aquifer. We ended up publishing a few new exact solution for the case when the boundary conditions are constant in time.

Some relevant publications can be found here and here.