Camillo Brena (Camillo De Lellis' Group)
Affiliation: Postdoc, Institute for Advanced Study,
Email:cbrena@ias.edu 
Research topic: Geometric analysis and geometric measure theory
Biography:Camillo Brena received his PhD in September 2024 under the supervision of Luigi Ambrosio and Nicola Gigli, at Scuola Normale Superiore, Pisa. He is now a postdoctoral researcher at the Institute for Advanced Study, Princeton.

Emily Casey (Max Engelstein's Group)
Affiliation: Postdoc associate, University of Minnesota
Email:ecasey@umn.edu 
Research topic: Geometric measure theory, Potential theory, Harmonic analysis
Biography: Emily Casey is a Dunham Jackson Assistant Professor (postdoc) at the University of Minnesota under the mentorship of Max Engelstein. She received her PhD in June 2025 from the University of Washington, under the supervision of Tatiana Toro and Bobby Wilson. In her thesis she studied characterizations of rough domains and measures via 20 geometric functions and singular integral operators. Education: PhD in Mathematics, University of Washington, 2025

Minki Cho (Camillo De Lellis' Group)
Affiliation: Graduate Student, Princeton University
Email: minki.cho@princeton.edu 
Research topic: Geometric Measure Theory
Biography: Minki Cho is currently a Ph.D. student at Princeton University, advised by Prof. Camillo De Lellis. He obtained a Bachelor’s degree in Mathematics from Seoul National University. His research interest is in Geometric Measure Theory.

Matei Coiculescu (Camillo De Lellis' Group)
Affiliation: PhD Student, Princeton University
Email: coiculescu@princeton.edu
Research topic: Mathematical Fluid Dynamics, Geometric Analysis, and Partial Differential Equations. Regularity and uniqueness problems related to the Navier-Stokes and Euler Equations. Riemannian geometry of Lie groups, on geometric flows on curves, and on the theory of viscosity solutions.
Biography: Matei Coiculescu is currently a Ph.D. student at Princeton University, advised by Prof. Camillo De Lellis. He obtained a Bachelor’s degree in Mathematics from Brown University.

Jaume de Dios Pont (Svitlana Mayboroda’s Group)
Affiliation: Faculty Fellow, NYU Center for data science.
Email: jaumededios@gmail.com
Research topic: Problems that combine mathematics with other areas, such as physics and theoretical computer science.
Biography: Jaume is a Faculty Fellow at the NYU Center for data science. He completed his PhD in Harmonic analysis at UCLA in 2023, under the supervision of Terence Tao, working in Fourier Analysis and its applications. Until December 2025 he was a postdoctoral researcher at ETH, working with Svitlana Mayboroda on problems in Spectral theory. He is generally interested in Harmonic analysis, PDE, and high dimensional geometry, and in using computational & machine-assisted methods to solve these types of problems. 

Ali Kalout (Raúl Jiménez's Group)
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Kosio Karchev (Raúl Jiménez's Group)
Affiliation:Research Fellow (postdoc), ICCUB
Email:kkarchev@icc.ub.edu
Research topic:Cosmology; machine learning; inference (neural, simulation-based, Bayesian)
Biography:Originally from Bulgaria, I studied physics in Bath, UK and Amsterdam, NL before completing my PhD in SISSA, Trieste, Italy, on machine-learning applications to supernova cosmology. My research revolves around the development of rigorous and scalable methods for Bayesian inference based on neural networks to tackle challenging inference problems from large, detailed, and unconventionally structured data in cosmology, astrophysics, physics, and mathematics.

E Koenig (Max Engelstein's Group)
Affiliation: graduate student at the University of Minnesota.
Email:koeni417@umn.edu
Research topic: harmonic analysis, geometric measure theory, and partial differential equations.
Biography: E Koenig is currently a Ph. D student at the University of Minnesota advised by Max Engelstein. They obtained a bachelor’s degree in mathematics from St. Olaf College. Their research interests include harmonic analysis, geometric measure theory, and partial differential equations.

Lachlan Lancaster (David Spergel's Group)
Affiliation:Flatiron Research Fellow, Flatiron Institute
Email: llancaster@flatironinstitute.org
Research topic: Computational Fluid Dynamics and Astrophysics
Biography:Lachlan Lancaster completed his PhD in 2022 at Princeton University where he studied the effect of turbulent mixing on the dynamics of bubbles blown by stellar winds in star forming regions. From 2022 to 2025 Lachlan was a Junior Fellow in the Simons Society of Fellows working at Columbia University. Lachlan joined the Flatiron Institute in September of 2025.

Alberto Pacati (Svitlana Mayboroda’s Group)
Affiliation: Graduate Student, ETH Zürich
Email: alberto.pacati@math.ethz.ch
Research topic: harmonic analysis, geometric measure theory and partial differential equations. Biography: Alberto Pacati is a PhD student at ETH Zürich under the supervision of Svitlana Mayboroda. He obtained a Master's degree in Mathematics from Università di Pisa.

Leonid Sarriedine (Raúl Jiménez’ Group)
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Anna Skorobogatova (Svitlana Mayboroda’s Group)
Affiliation: Postdoc, Institute for Theoretical Sciences, ETH Zürich
Email: Anna.skorobogatova@eth-its.ethz.ch 
Research topic: regularity for geometric variational problems and PDE problems
Biography: I am broadly interested in existence and regularity questions in geometric analysis, geometric measure theory and the calculus of variations. This includes questions concerning regularity, structure and classification for minimal surfaces and solutions to certain free boundary problems, and, more recently, regularity of solutions to the advection-diffusion (tracer) equation and their associated level sets.

Pau Solé (Raúl Jiménez's Group)
Affiliation:PhD student, ICCUB
Email: pau.sole@fqa.ub.edu 
Research topic:Holography, Physics Informed Neural Networks (PINNs), Black Holes
Biography:I'm a Ph.D. student at the University of Barcelona supervised by David Mateos and Raúl Jiménez. I obtained my Bachelor’s degree in Theoretical Physics from Queen Mary University of London and my Master's degree in Mathematics from the University of Cambridge. I am carrying out research in applications of Holography, PINNs in Physics and the fluid/gravity duality to study turbulent flows.

Brent Tan (Drummond Fielding's Group)
Affiliation: Postdoc at the Center for Cosmology and Particle Physics, Physics Department, New York University.
Email:zyt206@nyu.edu
Research topic: Working on state-of-the-art numerical simulations of turbulent flows and scalar mixing.
Biography: Brent earned his Ph.D. in Astrophysics from UC Santa Barbara and received his undergraduate degree from Carnegie Mellon University in Pittsburgh. Before that, he grew up in Singapore. His research has largely centered on the physics of multiphase gas, turbulence, and feedback in galactic atmospheres.

Pedro Tarancón Álvarez (Raul Jimenez's Group)
Affiliation: PhD student at the Institute of Cosmos Sciences, University of Barcelona (ICCUB).
Email:pedro.tarancon@icc.ub.edu 
Research topic: AdS/CFT, PINNs, General Relativity, Cosmology, Hydrodynamics.
Biography: Pedro Tarancón Álvarez is a PhD student in theoretical physics at the Institut de Ciències del Cosmos (ICCUB), Universitat de Barcelona. His research focuses on holography and the AdS/CFT correspondence as frameworks to study hydrodynamics and phase transitions in strongly coupled systems. He is also deeply interested in advanced computational methods, combining analytical and numerical techniques with modern machine learning approaches to investigate complex physical phenomena.

Pablo Tejerina Pérez (Raúl Jiménez's Group)
Affiliation:Predoctoral student, ICCUB
Email:pablo.tejerina@icc.ub.edu 
Research topic: Physics Informed Neural Networks (PINNs), theoretical cosmology, holography
Biography:I was born in Madrid, where I did my bachelors degree in physics. I did my masters in university of Barcelona, where I currently work on my PhD thesis. In the last, I study theoretical cosmology, and 19 application of PINNs (Physics Informed Neural Networks) to inverse problems in holography, turbulence, and other fields of physics.

Sebastian Waeber (Raúl Jiménez's Group)
Affiliation:Postdoc, starting October 2026 at the ICCUB, currently at BGU
Email: s.f.d.waeber@gmail.com
Research topic: Holography, Hydrodynamics and Turbulence
Biography:I obtained a double Master's degree in theoretical high energy physics and mathematics (algebraic topology) at the University of Regensburg, my home town in Germany, where I also earned a PhD in theoretical physics working on higher curvature corrections and shockwave collisions in holography. After working as a postdoc in the string theory groups at the University of Washington, the Technion, and Ben Gurion University, I will join the Institute of Cosmos Sciences at the University of Barcelona (ICCUB) as a postdoc in the fall of 2026.  My research focuses on utilizing the fluid gravity duality to study turbulent flow through the lens of gravity and geometry, more broadly using holographic techniques to answer questions about far-from-equilibrium, non-linear dynamics in strongly coupled systems and CFTs with boundaries and interfaces.

Victoria Williamson (Blakesley Burkhart's Group)
Affiliation:PhD Student, Rutgers University
Email: vw176@physics.rutgers.edu
Research topic: Turbulence, ISM, galaxy evolution
Biography:Victoria (Tori) is currently a PhD student at Rutgers University, advised by Prof. Blakesley Burkhart. She obtained a Bachelor's degree in Astrophysics from the University of Florida. Her research interests include turbulence in the interstellar medium, particularly using simulations and observational data to study star formation and galaxy evolution.

Ming-Yuan Yang (Camillo De Lellis' Group)
Affiliation: Math PhD student at Princeton University
Email:mc5366@princeton.edu
Research topic: PDE, incompressible fluid equations, geometric measure theory
Biography: I am a graduate student in the Department of Mathematics at Princeton University, under the supervision of Prof. Camillo De Lellis. My interests lie broadly in harmonic analysis and partial differential equations, particularly the incompressible fluid equations such as the Navier-Stokes 18 and Euler equations.