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Author

Thomas Barthelmé

Observed names: BARTHELME, Thomas, Barthelm\'e, Thomas, Barthelmé, Thomas, T. Barthelmé, THOMAS BARTHELMÉ, Thomas BARTHELMÉ, Thomas Barthelme
Institution: Queen's University
Observed institutions: Florida State University, Tufts University, Pennsylvania State University, Queen's University, Queens University, Institut Fourier, University of Neuchâtel, Stony Brook University, Université Grenoble Alpes
ORCID: 0009-0004-5791-3721
Observed ORCID: 0009-0004-5791-3721
OpenAlex ID: A5065099806
A natural Finsler-Laplace operator
2012 · Thomas Barthelmé · Israel Journal of Mathematics · 21
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Collapsed Anosov flows and self orbit equivalences
2023 · Thomas Barthelmé, Sérgio R. Fenley, et al. · Commentarii Mathematici Helvetici · 14
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Counting periodic orbits of Anosov flows in free homotopy classes
2017 · Thomas Barthelmé, Sérgio R. Fenley · Commentarii Mathematici Helvetici · 13
Orbit equivalences of ℝ–covered Anosov flows and hyperbolic-like actions on the line
2024 · Thomas Barthelmé, Kathryn Mann · Geometry & Topology · 11
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Centralizers of partially hyperbolic diffeomorphisms in dimension 3
2021 · Thomas Barthelmé, Andrey Gogolev · Discrete and Continuous Dynamical Systems · 10
Dynamical incoherence for a large class of partially hyperbolic diffeomorphisms
2020 · THOMAS BARTHELMÉ, SERGIO R. FENLEY, et al. · Ergodic Theory and Dynamical Systems · 10
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Partially hyperbolic diffeomorphisms homotopic to the identity in dimension $3$ Part I: the dynamically coherent case
2024 · Thomas BARTHELMÉ, Sergio R. FENLEY, et al. · Annales Scientifiques de l École Normale Supérieure · 9
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A note on self orbit equivalences of Anosov flows and bundles with fiberwise Anosov flows
2019 · Thomas Barthelmé, Andrey Gogolev · Mathematical Research Letters · 9
A new Laplace operator in Finsler geometry and periodic orbits of Anosov flows
2012 · Barthelmé, Thomas · arXiv (Cornell University) · 8
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Orbit equivalences of pseudo-Anosov flows
2025 · Thomas Barthelmé, Steven Frankel, et al. · Inventiones mathematicae · 7
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Eigenvalue control for a Finsler–Laplace operator
2012 · Thomas Barthelmé, Bruno Colbois · Annals of Global Analysis and Geometry · 7
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Research Announcement: Partially Hyperbolic Diffeomorphisms Homotopic to the Identity on 3-Manifolds
2020 · T. Barthelmé, S. Fenley, et al. · MATRIX book series · 6
Partially hyperbolic diffeomorphisms homotopic to the identity on 3-manifolds
2017 · Barthelmé, Thomas, Fenley, Sergio, et al. · arXiv (Cornell University) · 6
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Partially hyperbolic diffeomorphisms homotopic to the identity in dimension 3, II : Branching foliations
2023 · Thomas Barthelmé, Sérgio R Fenley, et al. · Geometry & Topology · 5
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Flexibility of geometric and dynamical data in fixed conformal classes
2020 · Thomas Barthelme, Alena Erchenko · Indiana University Mathematics Journal · 5
Partially hyperbolic diffeomorphisms homotopic to the identity in dimension 3, Part II: Branching foliations
2020 · Barthelmé, Thomas, Fenley, Sergio R., et al. · arXiv (Cornell University) · 3
Anosov flows with the same periodic orbits
2025 · Thomas Barthelmé, Sergio Fenley, et al. · Journal of Modern Dynamics · 2
Geometry and entropies in a fixed conformal class on surfaces
2021 · Thomas Barthelmé, Alena Erchenko · Annales de l’institut Fourier · 2
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Flexibility of geometrical and dynamical data in fixed conformal classes
2017 · Barthelmé, Thomas, Erchenko, Alena · arXiv (Cornell University) · 2
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On deformations of the spectrum of a Finsler-Laplacian that preserve the length spectrum
2017 · Thomas Barthelmé · Bulletin de la Société mathématique de France · 2
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Completing prelaminations
2025 · Thomas Barthelmé, Christian Bonatti, et al. · Mathematische Annalen · 1
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Orbit equivalences of $\mathbb{R}$-covered Anosov flows and applications
2020 · Thomas Barthelmé, Kathryn Mann · arXiv (Cornell University) · 1
Collapsed Anosov flows and self orbit equivalences
2020 · Barthelmé, Thomas, Fenley, Sergio R., et al. · arXiv (Cornell University) · 1
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Uniqueness of gluings and virtual finiteness of pseudo-Anosov flows on graph manifolds
2026 · Barthelmé, Thomas, Paulet, Neige · arXiv (Cornell University)
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Finiteness of veering triangulations
2026 · Barthelmé, Thomas, Tsang, Chi Cheuk, et al. · arXiv (Cornell University)
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Works count: 42
Citation count: 155
H-index: 8
I10-index: 6
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