Andrei Gabrielov
Earth and Planetary Sciences · Purdue University West Lafayette
Publications
173
Citations
3,373
Est. group size
—
Recurring co-author estimate
Active years
58
Publishing since 1968
Andrei Gabrielov works in mathematics, focusing on the geometric classification of surfaces and singularities using a notion called Lipschitz geometry, which studies shapes based on how distances between points are distorted rather than smooth deformation. His work combines tools from algebraic geometry, topology, and geometric analysis to classify complex surface shapes and their singular (non-smooth) points. Although the broad subject area listed is Earth and Planetary Sciences, his actual publication record is in pure mathematics rather than geoscience.
Publication output over the last decade has been modest and uneven, with occasional gaps (e.g., 2018, 2024) and a peak of 6 papers in 2020, averaging about 1.6 papers per year over the last five years.
Generated by claude-sonnet-5 from public bibliographic data · Jul 20, 2026
- Outer Lipschitz classification of normal pairs of Hölder triangles
Journal of the London Mathematical Society · 2025
- Lipschitz geometry of surface germs in $${\mathbb {R}}^4$$: metric knots
Selecta Mathematica · 2023
- Lipschitz Geometry of Real Semialgebraic Surfaces
2023
- Outer Lipschitz Classification of Normal Pairs of Hölder Triangles
arXiv (Cornell University) · 2023
- Lipschitz geometry of pairs of normally embedded Hölder triangles
European Journal of Mathematics · 2022
- Classification of Generic Spherical Quadrilaterals
Arnold Mathematical Journal · 2022
- Lipschitz geometry of pairs of normally embedded Hölder triangles
arXiv (Cornell University) · 2022
- Lipschitz Geometry of Real Semialgebraic Surfaces
arXiv (Cornell University) · 2022
- Lipschitz geometry and combinatorics of abnormal surface germs
Selecta Mathematica · 2021
- Surface Singularities in $${\mathbb R}^4$$ : First Steps Towards Lipschitz Knot Theory
Lecture notes in mathematics · 2020
- Classification of generic spherical quadrilaterals
arXiv (Cornell University) · 2020
- Lipschitz geometry of surface germs in $\mathbb{R}^4$: metric knots
arXiv (Cornell University) · 2020
- Management of Advanced Special Economic Zones (ASEZ) Programs from the Position of Sustainable Development Concept
Scientific Research and Development Russian Journal of Project Management · 2019
- Lipschitz Classification of definable Surface SingularitiesÂ
cIRcle (University of British Columbia) · 2019
- Surface singularities in $R^4$: first steps towards Lipschitz knot theory
arXiv (Cornell University) · 2019
- arXiv (Cornell University)×9
- Selecta Mathematica×2
- Arnold Mathematical Journal×2
- Communications in Contemporary Mathematics×1
- ANNALI SCUOLA NORMALE SUPERIORE - CLASSE DI SCIENZE×1
- Nicolás Castro-Perdomo
Earth and Planetary Sciences · Indiana University
- Franco S. Sobrero
Earth and Planetary Sciences · The Ohio State University
- Brendan W. Crowell
Earth and Planetary Sciences · The Ohio State University
- Andrea Donnellan
Earth and Planetary Sciences · Purdue University West Lafayette
- Dana J. Caccamise
Earth and Planetary Sciences · The Ohio State University
This profile was generated automatically from public scholarly data (OpenAlex). Group size and activity levels are estimates derived from co-authorship patterns.
Last updated Jul 20, 2026.
Claim or correct this profile