My Academic Background: Master's in Oceanography (OPB)
My integration into the Physical and Biogeochemical Oceanography (OPB) track of the Marine Sciences Master's program at Aix-Marseille University allows me to apply my foundations in physics, mathematics, and fluid mechanics to the study of marine environments. Based at OSU Pythéas, this academic curriculum combines theory, numerical modeling, and field measurements.
Developed Skills and Core Axes:
Study of ocean dynamics equations and thermodynamics. Configuration of coastal and regional hydrodynamic models (e.g., CROCO) to simulate water mass circulation, heat transport, and biogeochemical cycles.
Handling, statistical processing, and visualization of large oceanographic datasets. Regular use of scientific programming languages and tools such as Python (Pandas, NumPy, Xarray) and MATLAB.
Learning the complete workflow of in situ data collection during oceanographic cruises (aboard the Téthys II and Antedon II). Use of standard measuring instruments: CTD probes, Niskin bottles, ADCP, and MVP.
Professional Objectives:
This curriculum prepares me to use modern oceanographic tools to analyze ocean and coastal dynamics. In parallel with the field experience acquired as a lifeguard and first responder in Capbreton, I aspire to pursue my path with a PhD thesis in physical oceanography. My research interests focus primarily on turbulence, internal waves, coastal dynamics, and mesoscale structures, with a particular interest in the Bay of Biscay, while remaining open to other geographic study areas.
Academical background
General Oceanography
📄 GO Syllabus (page 3)Content
- Introduction and general concepts.
- Ocean characteristics.
- Ocean-atmosphere heat and freshwater fluxes.
- Water masses and hydrological analysis.
- Oceanic circulation.
- Wind-driven circulation.
- Southern, Atlantic, Indian, Pacific Oceans, and the Mediterranean Sea.
- Geographic characteristics.
- Climatology: Pressure fields, wind regimes, precipitation.
- Surface circulation.
- Hydrology and water masses.
Biological Oceanography
📄 BO Syllabus (page 5)Content
- Major plant groups and marine primary production across spatial scales (local/regional/global).
- Stocks and fluxes of organic matter in the marine domain.
- General structure of pelagic ecosystems (size classes, phytoplankton, zooplankton, microbial loop, "classical" food web, biogeography, and typology).
- Hydrodynamic control of pelagic primary production.
- Benthic ecosystems.
- Role of the substrate in structuring and functioning.
- Concepts of facies.
- Communities.
- Associations.
- Examples of contrasting benthic ecosystems (seagrass meadows, Mediterranean coralligenous, rocky shores, kelp forests, salt marshes).
- Pelagic-benthic coupling.
Chemical Oceanography
📄 CO Syllabus (page 6)Descriptive Chemical Oceanography
- Review of major physical characteristics of the ocean required to explain the composition and distribution of chemical elements in seawater.
- Use of chemical tracers in oceanography.
Major Components of Seawater (Seawater as a complex medium, principal constituents, salinity)
- Examples of variation in the relative composition of major elements.
- Origin and evolution of the chemical composition of seawater.
Distribution of Dissolved Gases in the Ocean (Inert and reactive gases)
- Dissolution and solubility.
- Air-sea gas exchange.
- Processes affecting conservative gases in seawater.
- Special case of biologically active gases.
- Value of comparative studies on the distribution of a conservative gas vs. a reactive trace gas.
The Carbonate System
- Seawater pH.
- Alkalinity.
- Thermodynamic equilibrium of the system.
- Measurable variables and quantities.
- Acidification.
Nutrient Distribution in the Ocean and Relationship with General Circulation
- Measurable forms and fractions of nitrogen, phosphate, and silicate in seawater.
- Use of nutrients as water mass tracers.
Measurements in Chemical Oceanography
📄 MCO Syllabus (page 9)Tutorials
- Salinity measurement.
- Dissolved oxygen measurements.
- Alkalinity measurement.
- Oceanic pH measurements.
- Nitrogen and phosphorus measurements.
Laboratory Sessions
- Dissolved oxygen titration (Winkler method) and salinity measurement.
- Ammoniacal nitrogen titration.
- Orthophosphate titration in seawater.
- pH and total alkalinity measurement.
- Dissolved organic nitrogen and particulate organic nitrogen titration.
Modeling
📄 Modeling Syllabus (page 10)Content
- Functions.
- Linear algebra.
- Differential equations.
- Models.
- Linear.
- Logistic.
- Lotka-Volterra.
- NPZ.
- NPZD.
- Foundations of algorithms and programming.
Statistics and Data Analysis
📄 Stats Syllabus (page 11)Content
- Random variable.
- Probability distribution.
- Moments of a random variable.
- Functions of a random variable.
- Estimators.
- Convergence and fundamental theorems.
- Hypothesis testing theory.
- Basic univariate tests.
Global Biogeochemical Cycles
📄 Global BGC Syllabus (page 14)The Global Oceanic Nitrogen Cycle
- Different forms of reactive nitrogen and biogeochemical reactions.
- Reservoirs and fluxes - ocean, continent, atmosphere.
- Anthropogenic perturbations.
- Control processes of the oceanic nitrogen cycle.
- Deep nitrate reservoir and thermohaline circulation.
- Biological control.
- Dugdale & Goering model: new vs. regenerated production.
- Exportable production.
- Exported production.
- Global-scale diazotrophy/nitrification/denitrification coupling.
- Coupling between the continental and oceanic cycles.
The Phosphorus Cycle
- Distribution and control factors of phosphate in marine environments.
- The role of phosphate in limiting nitrogen fixation and oceanic production.
- Distribution, composition, and availability of phosphate pools in the ocean.
- Sources - rivers, atmosphere, volcanoes, hydrothermal processes.
- Sinks - burial of organic matter, adsorption on clays and iron oxyhydroxides, burial of phosphorites.
- Residence times.
- The biogeochemical cycle of phosphate.
- Cycle in the World Ocean.
- Broecker & Peng 1st order model.
- Cycle in the surface ocean.
- Thingstad model.
- Climate change and Karl's shift hypothesis.
- Coupling with the cycles of other biogenic elements (C, N, Si).
- Case studies in environments with low mineral phosphate availability (Mediterranean Sea, South West Tropical Pacific).
The Silicon Cycle
- The biogeochemical cycle of silicon.
- Techniques for studying stocks and fluxes.
- Silica dissolution in the natural environment.
- Reactivity of particulate silica and dissolution constants.
- Temperature effect.
- Relationship with bacterial degradation processes.
- Influence of aluminum content.
- The global silicon cycle in the oceans.
The Biogeochemical Cycles of Iron in the Ocean (variables, processes, stocks and fluxes, budgets)
- Iron limitation of primary production in "High-Nutrient, Low-Chlorophyll (HNLC)" oceanic regions.
- Techniques for studying the iron cycle in the ocean.
Numerical Modeling in Biogeochemistry
- Forward modeling and inverse modeling.
- An example of a simple model.
- Optimum Multiparameter (OMP) analysis models to assess water mass distribution from physical (temperature, salinity) and biogeochemical (nutrients, dissolved oxygen, alkalinity...) measurements.
Tutorials
- Nutrient availability, primary production, and carbon export in the Mediterranean Sea.
- Carbon and nitrogen uptake and export in the Equatorial Pacific.
- Phosphorus-33 method for estimating phosphate availability.
- Methods for determining lithogenic and biogenic silica fractions.
- Processes controlling the distribution of trace elements in the global ocean.
- Use of an Optimum Multiparameter (OMP) model to estimate water mass origins and remineralization. Analysis of results and their uncertainties.
Physical Oceanography
📄 PO Syllabus (page 16)Part I
- Inertial vs. Earth-rotating reference frames.
- Rotation-related accelerations.
- Conservation equations (global and local forms, application to mass, heat, tracer, and momentum).
- Main approximations.
- Conservation of vorticity and consequences.
- Geostrophic balance.
- Thermal wind.
- Shallow water equations (original, linearized, integrated).
- Viscous stress and Reynolds stress tensors.
- Turbulence and turbulent closure.
- Ekman solutions in infinite and finite depth.
- Bottom Ekman spiral.
- Sverdrup, Stommel, and Munk solutions.
- Basin circulation analysis.
Part II
- Gravity waves without Earth rotation effects and applications (basin seiches, eigenresonances, tidal bores, tsunamis).
- Waves with periods close to or greater than the local inertial period and applications (Kelvin, Sverdrup, Poincaré waves, tides, storm surges).
- Wave celerity modifications induced by Earth's rotation.
- Pattern of currents associated with the presence of waves.
- Wave superposition, amphidromic systems, analogy and differences with standing waves without rotation effects.
- Generalization of results in a two-layer medium (internal waves, modified or not, and their applications: internal Kelvin waves coastal-guided (upwelling), internal Kelvin waves equatorially-guided: El Niño).
Fieldwork and Marine Measurements
📄 MM Syllabus (page 25)Lectures
- Reference frames - positioning at sea - mapping - distance calculation.
- Measurements of T, Conductivity, P parameters and estimation of derived variables.
- Measurements of "Biogeochemical" parameters (e.g., Oxygen, Chl-A).
- Measurement of physical parameters.
- Introduction to ocean observation systems: Different platforms.
- Introduction to time series analysis.
Tutorials
- Preparation and debriefing of fieldwork at sea.
- Graphical representation of data in oceanography.
- Drafting the data collection report.
Laboratory & Practical Sessions
- Demonstration of different measurement platforms (Oceanographic cruise/Fieldwork).
- Measurement of chemical parameters on collected samples.
Numerical Solution of Partial Differential Equations
📄 NSPDE Syllabus (page 33)Lectures
- Introduction, ODE/PDE definitions, mathematical reviews, finite difference discretization.
- Development of classical discretization schemes, discretization of a parabolic PDE.
- Matrix formulation, discretization of boundary conditions, 2D/3D generalization.
- Discretization of hyperbolic and elliptic PDEs, consistency.
- Stability analysis (Fourier and matrix methods), CFL condition, Arakawa grid.
- Vertical grids and equation transformation, upwind schemes, numerical diffusion, TVD schemes.
- Temporal discretization, alternating direction implicit (ADI) method, tridiagonal systems, internal and external modes.
Tutorials
- Characterization of PDEs, development of finite difference schemes for first and second derivatives.
- Implementation and analysis of the numerical solution for a problem governed by a hyperbolic PDE.
- Study of the discretization of a Burgers' equation (QUICK scheme and associated TVD scheme), solving a tridiagonal system using Thomas algorithm.
- Discretization and stability of an advection-diffusion equation.
Laboratory & Practical Sessions
- Advection-diffusion of a contaminant, stability study, explicit/implicit schemes. Programming in Fortran 90, plotting results with Python.
3D Ocean Modeling
📄 Mode3D Syllabus (page 35)Lectures
- History of numerical modeling of geophysical fluids and introduction to the CROCO community platform.
- Conservation equations for mass, momentum, heat, and salt.
- Modeling of oceanic turbulence and main closure schemes.
- Numerical grids for ocean modeling.
- Definition of initial and boundary conditions.
Tutorials
- Registering as a CROCO code user, downloading software and data.
- Implementation of the demonstration configuration.
- Implementation of a configuration for a selected oceanic region.
- Analysis of numerical results and comparison with literature.
- Online publishing of the report and presentation of results.
Community and Ecosystem Dynamics
📄 DynaEco Syllabus (page 37)Content
- Common 2- or 3-species models.
- n-species models.
- Unstructured models followed by size-, age-, and space-structured models.
- Food web models and using these models to test hypotheses on the functioning of marine ecosystems.
- Lyapunov functions.
- Bendixson and Dulac negative criteria.
- Poincaré-Bendixson theorem.
- Routh-Hurwitz criteria.
Softskills
Ability to integrate data across multiple scales, deep understanding of complex interactions, predictive analysis.