Current PhD students:

• Hampus Nyberg, PhD expected in 2028.
• Oscar Pezzi, co-advisor (main advisor: Oliver Petersen).

Current master students:

• Leonora Krajina, spring 2026.

Former PhD students:

• Eleftherios Theodosiadis, PhD awarded 07 June 2024.
  Thesis: Geometry of multi-slit Loewner chains and semigroups of finite shift.
  
  1. Explicit multi-slit Loewner flows and their geometry, Comput. Methods Funct. Theory 25 (2025), 663-708.
  2. (with K. Zarvalis) Geometric description of some Loewner chains with infinitely many slits, J. Geom. Anal. 34 (2024), Paper 271.
  3. (with M. Kourou and K. Zarvalis) Rates of convergence for holomorphic semigroups of finite shift, J. Math. Anal. Appl. 541 (2025), Paper 128737.
  4. Miscellaneous examples of Loewner chains, preprint, March 2024.
  
  
• Linus Lidman Bergqvist, PhD awarded 15 September 2023.
  Thesis: Holomorphic functions in polydiscs and measures on the distinguished boundary.
  
  1. Rational inner functions and their Dirichlet type norms, Comput. Methods Funct. Theory 23 (2023), 563-587.
  2. Alternative proofs of Mandrekar's theorem, Proc. Amer. Math. Soc. Ser. B 10 (2023), 46-55.
  3. (with J.T. Anderson, K. Bickel, J.A. Cima, and A. Sola) Clark measures for rational inner functions II, Ark. Mat. 62 (2024), 331-368.
  4. Necessary conditions on the support of RP-measures, J. Math. Anal. Appl 540 (2024), Paper No. 128633.

Former Master students:

• David Appelgren (main advisor: E. Lindgren, KTH), Master's thesis presented May 2025.
  Thesis: The Inhomogeneous Cauchy - Riemann Equations and the dbar-Neumann Problem.
  
  
• Nell P. Jacobsson, Master's thesis presented August 2023.
  Thesis: Clark measures of bivariate inner functions.
  1. Clark measures on polydiscs associated to product functions and multiplicative embeddings, Complex Analysis and Operator Theory 18 (2024), Paper No. 101.
  
  
• Linus Lidman Bergqvist, Master's thesis presented June 2017.
  Thesis: Cyclicity in Dirichlet-type spaces on the polydisc.
  1. A note on cyclic polynomials in polydics, Anal. Math. Phys. 8 (2018), 197-211.