Austrian Science Fund (FWF) project P31889-N35

"Walks and Boundaries - a Wide Range"

Project publications acknowledging full or partial support

1. F. Lehner and G. Verret: "Counterexamples to 'A Conjecture on Induced Subgraphs of Cayley Graphs'", Ars Mathematica Contemporanea 19 (2020) 77-82. DOI: 10.26493/1855-3974.2301.63f, arXiv:2004.01327


2. Ch. Lindorfer and F. Lehner: "Comparing consecutive letter counts in multiple context-free languages", Theoretical Comp. Sci., in print. arXiv:2002.08236


3. W. Cygan, N. Sandrić and S. Šebek: "Limit theorems for a stable sausage", Preprint, TU Graz/Univ. Dresden (2020). arXiv:2001.10453


4. W. Cygan, N. Sandrić and S. Šebek: "The growth of the range of stable random walks", Preprint, TU Graz/Univ. Dresden (2019). arXiv:1908.07872


5. M. Peigné and W. Woess: "Recurrence of 2-dimensional queueing processes, and random walk exit times from the quadrant", Annals of Applied Probab., in print. arXiv:1909.00616


6. W. Cygan, N. Sandrić and S. Šebek: "Functional CLT for the range of stable random walks", Preprint, TU Graz/Univ. Dresden (2019). arXiv:1908.07872


7. E. Sava-Huss and W. Woess: "Boundary behaviour of λ-polyharmonic functions on regular trees", Annali Mat. Pura Appl. 200 (2021) 35-50. DOI: 10.1007/s10231-020-00981-8, arXiv:1904.10290 (first version)


8. Ch. Lindorfer and W. Woess: "The language of self-avoiding walks", Combinatorica 40 (2020) 691-720. DOI: 10.1007/s00493-020-4184-z, arXiv:1903.02368


9. Ch. Lindorfer: "A general bridge theorem for self-avoiding walks". Discrete Math. 343 (2020), no. 12, 112092. DOI: 10.1016/j.disc.2020.112092, arXiv:1902.08493 (first version)