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Technical University of Munich

Carina Geldhauser

Department of Mathematics
School of Computation, Information and Technology
Technical University of Munich
Boltzmannstraße 3
85748 Garching (Munich)
Germany

Room: 02.10.038 (find my room)

Email: carina.geldhauser(at)ma.tum.de

Inactive: The user is not active in anymore!

My research deals with phenomena arising in physics and image processing. To solve the questions arising there, I use tools from applied analysis, partial differential equations, probability theory and statistical physics.  My goal is to capture the qualitative and quantitative behavior of solutions of nonlinear partial differential equations, which can be perturbed by noise.

For more details, please see my personal website.

Journal Publications

2023

  • Geldhauser, Carina; Romito, Marco: Gaussian fluctuations around limit measures of generalized SQG point vortices. PAMM 23 (1), 2023 more… BibTeX Full text ( DOI )

2021

  • Geldhauser, Carina; Romito, Marco: Limit Theorems and Fluctuations for Point Vortices of Generalized Euler Equations. Journal of Statistical Physics 182 (3), 2021 more… BibTeX Full text ( DOI )

2020

  • Geldhauser, Carina; ; Romito, Marco;: Point vortices for inviscid generalized surface quasi-geostrophic models. Discrete & Continuous Dynamical Systems - B 25 (7), 2020, 2583-2606 more… BibTeX Full text ( DOI )

2019

2018

  • Geldhauser, Carina; Valdinoci, Enrico: Optimizing the Fractional Power in a Model with Stochastic PDE Constraints. Advanced Nonlinear Studies 18 (4), 2018, 649-669 more… BibTeX Full text ( DOI )

2017

  • Bovier, A.; Geldhauser, C.: The scaling limit of a particle system with long-range interaction. Markov Process. Related Fields 23 (4), 2017, 515--552 more… BibTeX

2013

  • Bellettini, Giovanni; Geldhauser, Carina; Novaga, Matteo: Convergence of a semidiscrete scheme for a forward-backward parabolic equation. Adv. Differential Equations 18 (5-6), 2013, 495--522 more… BibTeX

2011

  • Geldhauser, Carina; Novaga, Matteo: A semidiscrete scheme for a one-dimensional Cahn–Hilliard equation. Interfaces and Free Boundaries, 2011, 327-339 more… BibTeX Full text ( DOI )

Conference Publications

2022

  • Geldhauser, Carina; Matt, Andreas Daniel; Stussak, Christian: I AM A.I. Gradient Descent – an Open-Source Digital Game for Inquiry-Based CLIL Learning. Proceedings of the AAAI Conference on Artificial Intelligence 36 (11), 2022, 12751-12757 more… BibTeX Full text ( DOI )
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