Anna-Laura Sattelberger
Scholar

Anna-Laura Sattelberger

Google Scholar ID: KrGbG_QAAAAJ
Max Planck Institute for Mathematics in the Sciences, Leipzig
Algebraic AnalysisApplied Algebraic GeometryNonlinear Algebra
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Citations & Impact
All-time
Citations
200
 
H-index
8
 
i10-index
7
 
Publications
20
 
Co-authors
0
 
Contact
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Publications
3 items
Border Bases in the Rational Weyl Algebra
2025
Cited
0
Connection Matrices in Macaulay2
2025
Cited
0
Geometry of Linear Neural Networks: Equivariance and Invariance under Permutation Groups
arXiv.org · 2023
Cited
2
Resume
Academic Achievements
  • Publications:
  • - How to represent integrable connections as cyclic D-modules explicitly with the help of Border Bases in the Rational Weyl Algebra.
  • - Lecture series on algebraic aspects of linear PDEs at Amplitools: mathematical methods for Particles Physics, Gravitation and Cosmology.
  • - Developed the Macaulay2 package ConnectionMatrices for writing systems of linear PDEs in matrix form.
  • - Preprint with Claudia Fevola: Algebraic and Positive Geometry of the Universe: from Particles to Galaxies.
Research Experience
  • Postdoc in the group of Kathlén Kohn at KTH Royal Institute of Technology in Stockholm, and of Bernd Sturmfels at MPI-MiS Leipzig.
Education
  • PhD in 2019 from the University of Augsburg, supervised by Marco Hien and Maxim Smirnov.
Background
  • Research Interests: Algebraic Analysis and Applied Algebraic Geometry. Background: She leads the research group in Algebraic Analysis at the Max Planck Institute for Mathematics in the Sciences.
Miscellany
  • Personal Interests: Maths, music, sports, and painting.