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Giacomo Lorenzon

Mathematical Engineer, MSc


About

I graduated with honours in Mathematical Engineering from Politecnico di Milano, under the supervision of Prof.ssa Paola Antonietti. My work blends rigorous theoretical studies with a focus on practical, high-impact applications in mathematical modelling and computational science. In my free time, I enjoy playing the piano and exploring the mountains, where I find balance. I played basketball for several years leading my team through several tournaments.

Languages: Italian - mother tongue, English, French - fluent.

Education

Polytechnic University of Milan
Master of Science in Mathematical Engineering: Computational Science and Computational Learning
GPA: 29.2/30. Final grade: 110/110 cum Laude
Milan, Italy
Fall 2021 - Spring 2024
  • Master thesis: Modelling neurodegenerative disorders: a discontinuous Galerkin approach for the heterodimer model of prions dynamic, under the supervision of Prof.ssa P. Antonietti.
  • Relevant Coursework: Algorithms and Parallel Computing, Advanced Programming for Scientific Computing, Advanced Partial Differential Equations, Real and Functional Analysis, Numerical Analysis forPartial Differential Equations, Computational Fluid Dynamics, Graph Optimisation, Stochastic Dynamical Models.
  • Activities: AIM member, Mentorship program, PoliMi sailing team member.
  • Recognitions: Two-times recipient of a merit-based scholarships.
Sorbonne University, Pierre et Marie Curie
Exchange program at the Departments of Mathematics and Computational Mechanics
Paris, France
Fall 2022 - Spring 2023
  • Relevant coursework: Numerical Methods for Fluid Mechanics, Turbulence Dynamics, Vortex Dynamics.
  • Activities: French course, Collège Orchestra.
  • Recognitions: Merit-based admission to the Cité Universitaire de Paris - Collège Néerlandais.
Polytechnic University of Milan
Bachelor of Science in Mathematical Engineering
Milan, Italy
Fall 2018 - Fall 2021
  • Thesis: Intermittent collective dynamics emerge from conflicting imperatives.
  • Relevant Coursework: Mathematical Analysis, Partial Differential Equations: Analytical and Numerical Methods, Models and Methods for Statistical Inference, Probability, Operations Research, Linear Algebra, Business Economics and Organization, Automatic Control.
  • Recognitions: Attendance at the annual program for the excellence appreciation, MIUR scholarship 2017-2018. Three-times recipient of a merit-based scholarships.
High School
Scientific diploma
GPA: 9.96/10. Final grade: 100/100 cum Laude
Milan, Italy
Fall 2018 - Fall 2021
  • Relevant Coursework: Mathematics, Biology, Informatics, Italian literature, Philosophy.
  • Activities: Romanae Disputationes, Mathletics, Public-speaking and Debate.
  • Recognitions: Five-time recipient of a merit-based scholarship from the Ministry of Education.

Other relevant activities

aim
AIM Associazione Ingegneri Matematici (Association of Mathematical Engineers): active member and mentor of a first-year student.
pst
PoliMi Sailing Team - Performance Department: turbulence modelling on hydrofoils.
First place at the Foiling SuMoth challenge, Garda Lake, 2022.
rd
Romanae disputationes: National Philosophy Competition involving intellectual debates on specific themes.
  • Logos e techne. Reason and Art.
  • La natura del bello. The nature of Beauty.
  • Un extrême désir. Natura e possibilità del desiderio. Nature and Possibility of Desire.
avis
AVIS: Association of Italian Blood Volunteers. Associazione Volontari Italiani Sangue. Blood donor.

Recognitions

  • 2024, 2022: Recipient of a merit-based scholarship from INPS.
  • 2021, 2020, 2019: Polytechnic of Milan scholarship“for students with particular high merits”.
  • 2019: Medal for excellence, Liceo L. da Vinci.
  • 2018, 2017, 2016: Recipient of a merit-based scholarship from Lombardy Region,“Dote scuola - merito”.
  • 2018: Scholarship from the city of Gallarate“for students who got a mark of 100 cum Laude at the end of their upper secondary school education”.
  • 2018: Admission to the “National Excellence Honor Roll”.
  • 2017: Mention at “Alfieri del Lavoro”, presidential medal, for talented high school students.

Research Activity

  • A discontinuous Galerkin method for the three-dimensional heterodimer model with application to prion-like proteins’ dynamics

    F. Antonietti, M. Corti, and G. Lorenzon presented a significant contribution to the numerical modelling of prion-like proteins' dynamics in their work, ''A discontinuous Galerkin method for the three-dimensional heterodimer model with application to prion-like proteins’ dynamics''. This study, published in the *Proceedings of the European Congress of Mathematics (2024)*, explores the use of a discontinuous Galerkin (DG) method to solve the complex, three-dimensional heterodimer model that underpins prion aggregation dynamics. The DG approach is particularly well-suited for handling the model’s intricate features, including nonlinearity, anisotropy, and the strong localisation of reactions. The authors apply this framework to prion-like proteins, offering new insights into their pathological misfolding and aggregation processes. Their methodology not only ensures robust stability and high accuracy but also demonstrates computational efficiency, making it a promising tool for large-scale simulations of protein misfolding. This work highlights the interdisciplinary fusion of applied mathematics and biophysics, paving the way for deeper understanding and potential therapeutic advances in neurodegenerative diseases.


  • BraiNum project

    The BraiNum project, developed at MOX (Modelling and Scientific Computing Laboratory) at Politecnico di Milano, focuses on advancing computational and mathematical methodologies for modelling brain structures and functions. The project leverages state-of-the-art numerical methods, data-driven approaches, and machine learning techniques to study the complexity of neural systems. By integrating high-resolution neuroimaging data with sophisticated computational models, BraiNum aims to provide deeper insights into brain dynamics, connectivity patterns, and neurological disorders. The project's interdisciplinary framework bridges mathematical modelling, neuroscience, and computer science, paving the way for innovative diagnostic tools and therapeutic strategies.


  • life-x project

    The LifeX project is a cutting-edge initiative centred on the development of a high-performance C++ Finite Element library, specifically tailored for mathematical modelling and numerical simulations in cardiac applications. By offering an optimised computational framework, LifeX addresses the complexities of simulating cardiac dynamics, including electrophysiology, biomechanics, and fluid-structure interactions. Its robust and scalable design allows researchers to solve large-scale problems with high accuracy and efficiency, making it ideal for applications such as patient-specific simulations and the study of heart pathologies. The project's emphasis on open collaboration and advanced numerical techniques fosters innovation in computational cardiology, ultimately contributing to improved diagnostic and therapeutic solutions.


  • Intermittent collective dynamics emerge from conflicting imperatives

    Intermittent collective dynamics arise when groups or systems respond to competing demands or conflicting objectives. These dynamics are characterised by phases of heightened activity interspersed with periods of relative quiescence. The conflict between imperatives—such as the tension between individual and collective interests, stability and change, or efficiency and creativity—generates patterns of interaction that are unpredictable yet patterned. This phenomenon is often observed in social movements, ecosystems, and organisational behaviour, where the interplay of divergent goals produces cycles of cooperation, competition, and reorganisation. Understanding these dynamics requires a multidisciplinary approach, blending insights from sociology, systems theory, and behavioural science to unravel how complex systems navigate internal and external contradictions.

Experience

Programming Languages

C
C++ 17/20
Bash
MATLAB
Python
AMPL
R
TypeScript

Data and Tools

Docker
SQL
Git (CI/CD)
Gephi
Paraview
OpenFoam

Web and Markup

HTML5
CSS3
LaTeX
SCSS
React
TypeScript
Tailwind CSS

Systems & Frameworks

UNIX
Office

Scientific Tools

Make
MATLAB
R
Paraview
Comsol
freeFEM
ansys
openFOAM
Basilisk

Data Visualisation

OpenFoam
Gephi
Paraview

HPC

C++
Bash
Fortran
OpenMP
MPI