MT180s, a 180s presentation of my PhD (in French)

I did my PhD at the Institut Lumière Matière in Lyon (FRANCE) under the direction of Dr. David Amans. Dr. Amans is developping the Laser Ablation in Liquids (LAL), in order to generate nanoparticles. On the page, what I did during my PhD, what is the physics behind it, how does a PhD work and why I did one. 

Why a PhD & What is a PhD?

I decided to pursue a PhD because I am naturally curious, and I wanted to understand the world better. I wanted to find answers to questions that have yet to be answered, and to build experiments that could help us in that goal.
In high school, I had the chance to make a small research project with a laboratory in Grenoble, where we built a cosmic neutron detector. There, I understood that academic research is the dream job for me.
Doing a PhD was the best way to do this. It allowed me to explore my interests and to develop my skills in research and experimentation. I am passionate about learning, teaching, questioning, developing hypothesis and finding ways to prove them. A PhD is all of that.

My PhD, in France, was a 3 years adventure where I worked with my advisor, Dr. David Amans, on Laser Ablation in Liquid. During these 3 years, I designed and build experiments, shared ideas, proved they were right (or wrong), wrote articles and a thesis, fought to defend my ideas during my defense and conferences, taught students at the university, and learned more than I could expect...

What I got from my PhD


More than a 800g manuscript, my PhD taught me the whole process of research:



What can you find in my Thesis?

Laser generated plasma is a complex and interesting system. The deposition of the pulse laser energy leads to a brutal phase transition and the formation of a plasma. This plasma is composed of molecules, atoms, ions, and electrons reacting together and with the environment. Such plasmas are used for measuring the composition of a target (LIBS), for producing clusters and nanoparticles, for material deposition, etc. Understanding the kinetics and the thermodynamics of the plasma is essential in order to better understand the composition of the plasma, its temperature and the nucleation process of clusters and nanoparticles.  My PhD work investigates several aspects of this issue, from a general nucleation model able to describe the growth of particles in the plasma, to the determination of thermodynamic quantities such as the pressure and the temperature.

Laser Ablation

When a laser with a large enough fluency is focused on a surface, it generates a plasma. The light heats up the electrons of the target that couple with the phonons within a few tens of ps leading to a phase transition. The dense and hot plasma then expands and cools down with a few tens of s in air. Under liquids, the cooling is much quicker because of the liquid’s evaporation. Shock waves can also be observed during the first few hundreds of nanoseconds, followed by a bubble during the first ms. Space and time evolution of the plasma is fast and complex. In this work, I explore a new way to describe nucleation out of equilibrium based on statistical physics. I developed spectroscopic techniques to measure the time and space evolution of the plasma in order to determine its composition and temperatures.

Modeling Nucleation

Understanding and modeling the nucleation of clusters and nanoparticles in the plasma is the key to master their synthesis. I spent a part of my first year of my PhD developing a growth model for clusters. It is an activated complex-like model using Weisskopf’s microcanonical approach to handle the kinetics of the growth when the transient nature of the processes disregards the canonical ensemble. This model is applied to size distributions’ calculation of aluminum oxide clusters and confronted to measurements I performed on a cluster source in Tokyo. It efficiently reproduces experimental size distributions of clusters formed with different buffer gas densities. The activation energy in the model is addressed using DFT calculations and experimental measurements. These results, compared to the model, show that the thermodynamic equilibrium is not reached during the growth and that there is no equipartition of the energy in the clusters. The bounding energy measured is ten times lower than the energy given by DFT calculations and lower than the bulk cohesive energy.

Shock Waves and Pressure

One of the key parameters in the description of laser-generated plasma is the pressure. As a thermodynamics parameter, it is important for nucleation processes and for the plasma description. As a mechanical parameter, it is interesting for phase transition in the target and damage to the surface. The ablation generates very large pressure and shock-waves. I measured the dynamics of the generated shock-wave as a function of the pulse energy using a shadowgraph setup, which gives the jump pressure using Rankine–Hugoniot relations. Generated pressure can reach few tens of MPa for atmospheric pressure ablation. I show that the dynamics of the shock-wave is fully determined by Taylor’s blast model if one takes into account anisotropy in the energy spreading. The main interest of using Taylor’s model for laser ablation, is that it is extremely simple and universal and depends on the laser pulse energy only. Using this model, one can determine the pressure from 20 ns after the laser pulse only from the pulse energy and the density of the surrounding atmosphere. Considering Saha’s law, I show that one can determine the average temperature of a plasma from measurement of the electrons density and energy of the pulse only. This temperature appears to be lower than the temperature measured from atomic emission, which could be explained by temperature gradient in the plasma or partial failure of Local Thermodynamic Equilibrium (LTE).

Plasma Spectroscopy

A large part of my PhD was devoted to the development of the time and space resolved spectroscopy of the plasma. By fitting the recorded spectra of AlO molecules, I was able to determine the rotational and vibrational temperatures of AlO molecules and the rotational temperature of TiO molecules, depending on their position in the plasma and time. The formation of the molecules occurs mainly in the outer part of the plasma, where the temperature is low enough. The vibrational temperature of AlO appears much larger than its rotational temperature, proving that the thermodynamics equilibrium is not reached in the excited state of the molecules. Because of a short lifetime of the excited state, molecules formed have not enough time to be thermalized. The rotational temperature of the molecules is likely to cool down quicker due to large coupling with the gas. The rotational temperature of TiO molecules is similar to the one of AlO but slightly lower, probably due to larger collision cross-section and better thermalization. Rotational temperature of the molecules appears to be a good probe of the kinetic temperature of the gas, especially when the excited state lifetime is long and coupling with the gas is large.

Induced Fluorescence

Molecules emits light only when they are excited. If one wants to probe the temperature of the ground state molecules, emission spectroscopy is not enough… One need to excite these molecules first and use fluorescence spectroscopy. Fluorescence spectra can be decomposed in two contributions: a first one which is direct fluorescence, conserving an initial population in excited state, a second one which is thermalized, populating many other quantum levels in excited state. The emission of the relaxed contribution can be approached by calculations considering population distributions following these vibrational and rotational “relaxation” processes. These populations can be modeled with Boltzmann distributions taking very different vibrational and rotational temperatures, which strongly depend on the excited transitions. The direct fluorescence can be described considering a population distribution following resonant absorption of the laser. This population is directly related to the ground state population that can be modeled with a Boltzmann distribution. By fitting fluorescence spectra, one can measure the rotational temperature of the ground state molecules.