| 
| Ê»Succeeding in competitive arenas with arena-relevant marketing capabilitiesʼ, with Krohmer et al., 30 pp. (2022) #Microeconomics,  econometrics,  stochastic equation modelling
 |  | ʻSet theory and topology. An introduction to the foundations of analysis. Part I: Sets, relations, numbersʼ, 152 pp.
 
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 |  | Ê»Set theory and topology. An introduction to the foundations of analysis. Part II: Topology – Fundamental notionsʼ, 165 pp.
 
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 |  | Ê»Stability and symmetry breaking in the general two-Higgs-doublet modelʼ, with Nachtmann et al., 19 pp. #Constrained optimization,  quantum field theory
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| ʻMultiplicative convolution with symmetries in Euclidean space and on the sphereʼ, 57 pp. (2025)
 #Measure theory,  functional analysis,  convex geometry
 |  | ʻDiagonal Minkowski classes, zonoid equivalence, and stable lawsʼ, with Molchanov, 23 pp.
 #Convex geometry,  probability theory,  stable distributions
 |  | Ê»Swap-invariant sequences and random measuresʼ, 21 pp. #Probability theory,  ergodic theory,  random measures
 |  | Ê»Triple gauge couplings (...) and their measurement using optimal observablesʼ, with Diehl, Nachtmann, 23 pp. #Numerical matrix computation,  electroweak interactions
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