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| 2016 | PhD in the University of Helsinki | | 2016-2019 | Postdoc - University of Geneva | | 2019- | Bonn Junior Fellow |
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Schramm-Loewner evolutions
Understanding SLEs and their variants and relating them to critical lattice models and CFT.
Conformal Field Theory
Making sense of CFTs as scaling limits of critical lattice models, and using tools from CFT in probabilistic problems.
Algebraic structures
E.g. Temperley-Lieb algebra, its variants, and quantum groups in relation with critical lattice models, SLE, and correlation functions of CFT.
Critical phenomena and integrability
Understanding statistical physics models at and near criticality.
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1. PI in Collaborative Research Center SFB 1060: “The Mathematics of Emergent Effects”, 01.01.2021 - 31.12.2024
2. PI in Academy of Finland Project: Conformal invariance in planar random geometry, 09/01/2021 - 08/31/2026
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