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date=2021-07-25|publisher=Cambridge Independent|accessdate=2022-07-16}}</ref> She earned her PhD at the [[Polytechnic University of Catalonia]] with her thesis on ''[[Integrable system]]s on b-[[symplectic manifold]]s'' in 2016.<ref>{{Cite web|title=Anna Kiesenhofer – The Mathematics Genealogy Project|url=https://www.mathgenealogy.org/id.php?id=211772|access-date=2021-07-25|website=www.mathgenealogy.org}}</ref> Kiesenhofer was a postdoctoral researcher at the [[École Polytechnique Fédérale de Lausanne]] (EPFL) and was part of a group researching nonlinear [[partial differential equations]] which arise in mathematical physics.<ref>{{Cite web|title=Anna Kiesenhofer — People – EPFL|url=https://people.epfl.ch/anna.kiesenhofer/?lang=fr|access-date=2021-07-25|website=people.epfl.ch}}</ref><ref>{{Cite web|title=P D E|url=https://www.epfl.ch/labs/pde/fr/pde-test-2/|access-date=2021-07-25|website=www.epfl.ch|language=fr-FR}}</ref> Kiesenhofer has authored several scholarly journal articles including:

date=2021-07-25|publisher=Cambridge Independent|accessdate=2022-07-16}}</ref> She earned her PhD at the [[Polytechnic University of Catalonia]] with her thesis on ''[[Integrable system]]s on b-[[symplectic manifold]]s'' in 2016.<ref>{{Cite web|title=Anna Kiesenhofer – The Mathematics Genealogy Project|url=https://www.mathgenealogy.org/id.php?id=211772|access-date=2021-07-25|website=www.mathgenealogy.org}}</ref> Kiesenhofer was a postdoctoral researcher at the [[École Polytechnique Fédérale de Lausanne]] (EPFL) and was part of a group researching nonlinear [[partial differential equations]] which arise in mathematical physics.<ref>{{Cite web|title=Anna Kiesenhofer — People – EPFL|url=https://people.epfl.ch/anna.kiesenhofer/?lang=fr|access-date=2021-07-25|website=people.epfl.ch}}</ref><ref>{{Cite web|title=P D E|url=https://www.epfl.ch/labs/pde/fr/pde-test-2/|access-date=2021-07-25|website=www.epfl.ch|language=fr-FR}}</ref> Kiesenhofer has authored several scholarly journal articles including:



* Braddell, R., Kiesenhofer, A., & Miranda, E. (2020)''. <math>b</math>-Structures on Lie groups and Poisson reduction.'' https://arxiv.org/abs/2010.04770

* Braddell, R., Kiesenhofer, A., & Miranda, E. (2020)''. b$-Structures on Lie groups and Poisson reduction.'' https://arxiv.org/abs/2010.04770

* Kiesenhofer, A., & Krieger, J. (2021). Small data global regularity for half-wave maps in <math>n=4</math> dimensions. ''Communications in Partial Differential Equations'', ''46''(12), 2305–2324. <nowiki>https://doi.org/10.1080/03605302.2021.1936021</nowiki>

* Kiesenhofer, A., & Krieger, J. (2021). Small data global regularity for half-wave maps in n = 4 dimensions. ''Communications in Partial Differential Equations'', ''46''(12), 2305–2324. <nowiki>https://doi.org/10.1080/03605302.2021.1936021</nowiki>

* Braddell, R., Kiesenhofer, A., & Miranda, E. (2018). ''A <math>b</math>-symplectic slice theorem''. https://arxiv.org/abs/1811.11894

* Braddell, R., Kiesenhofer, A., & Miranda, E. (2018). ''A $b$-symplectic slice theorem''. https://arxiv.org/abs/1811.11894

* Kiesenhofer, A., & Miranda, E. (2017). Cotangent Models for Integrable Systems. ''Communications in Mathematical Physics'', ''350''(3), 1123–1145. <nowiki>https://doi.org/10.1007/s00220-016-2720-x</nowiki>

* Kiesenhofer, A., & Miranda, E. (2017). Cotangent Models for Integrable Systems. ''Communications in Mathematical Physics'', ''350''(3), 1123–1145. <nowiki>https://doi.org/10.1007/s00220-016-2720-x</nowiki>

* Kiesenhofer, A., & Miranda, E. (2016). Noncommutative integrable systems on b-symplectic manifolds. ''Regular & Chaotic Dynamics'', ''21''(6), 643–659. <nowiki>https://doi.org/10.1134/S1560354716060058</nowiki>

* Kiesenhofer, A., & Miranda, E. (2016). Noncommutative integrable systems on b-symplectic manifolds. ''Regular & Chaotic Dynamics'', ''21''(6), 643–659. <nowiki>https://doi.org/10.1134/S1560354716060058</nowiki>

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