Invariant Hochschild Cohomology of Smooth Functions
Miaskiwskyi, Lukas. "Invariant Hochschild Cohomology of Smooth Functions." Journal of Lie Theory 31.2 (2021): 557-574.
CV
Work experience
- April 2022 – Present: Risk Analyst in the Young Professionals in Advanced Analytics program, Rabobank, Utrecht, Netherlands.
Team: Capital Adequacy and Scenario Analyses.
Education
- April 2018 – March 2022: PhD in Mathematics, University of Technology Delft, Netherlands.
Thesis title: Cohomological local-to-global principles and integration in finite- and infinite-dimensional Lie theory.
Thesis advisor: Prof. Dr. Bas Janssens. - August 2015 – April 2018: M.Sc. in Mathematical Physics, Julius Maximilian University of Würzburg, Germany.
Thesis title: Invariant Hochschild Cohomology.
Thesis advisor: Prof. Dr. Stefan Waldmann. - October 2012 – August 2015: B.Sc. in Mathematical Physics, Julius Maximilian University of Würzburg, Germany.
Thesis title: Applications of SU(2) generalized coherent states.
Thesis advisor: Prof. Dr. Thorsten Ohl.
Publications
Talks
Formal Deformation Theory and Invariant Hochschild Cohomology
Talk at University of Technology Delft, the Netherlands
Various Talks on Quantization, Localization & Cohomology of Gauge Algebras
Talk at Julius Maximilian University of Würzburg, Germany
Continuous Lie Algebra Homology of Gauge Algebras
Talk at Finite-infinite workshop, Vienna, Austria
Teaching
Language Skills
- German: Native
- English: Excellent (C2)
- Dutch: Conversational (B2+)
- Finnish: Beginner (A1)
Other
- Proficiency in: Java, Python, C, SQL, Dataiku, and more.
- Experience with collaboration tools such as Git and Microsoft Teams.