A Wilson group of non-uniformly exponential growth

Positive and nodal solutions for a parametric quasilinear Q-sub-Laplacian problem with critical exponential growth on the Heisenberg group
Ankit Mishra, Sarika Goyal, Divya Goel
arXiv9 Sep 2026PreprintarXiv licenceFull textAnalysis & PDEsarXiv
A novel class of high-order uniformly accurate exponential integrators with local linear extension for the charged-particle dynamics under strong magnetic field
Lina Wang, Bin Wang, Beibei Zhu
arXiv28 Oct 2026PreprintarXiv licenceFull textNumerical analysis & scientific computingarXiv
Uniformly Lipschitz Hyperbolic Group Actions on ℓ^p
Chris Gartland, Tianyi Zheng
arXiv24 Sep 2026PreprintarXiv licenceFull textAlgebra & number theory Analysis & PDEsarXiv
At most exponential growth of periodic orbits for star flows
C. A. Morales, E. Rego, X. Wen
arXiv31 Aug 2026PreprintCC BY 4.0Full textDynamical systemsarXiv
Linear bounds and sharp exponential growth for commuting matrix algebra
Jiamei Li, Caihua Luo, Xu Song +1
arXiv5 Nov 2026PreprintCC0Full textAlgebra & number theoryarXiv

Cite

BibTeX

@article{bartholdi2026wilson,
  title = {{A Wilson group of non-uniformly exponential growth}},
  author = {Laurent Bartholdi},
  journal = {Comptes Rendus. Mathématique},
  year = {2026},
  month = nov,
  doi = {10.1016/s1631-073x(03)00131-6},
  eprint = {math/0210471},
  archivePrefix = {arXiv},
  url = {https://hal.science/hal-05849538v1},
}

RIS

TY  - JOUR
TI  - A Wilson group of non-uniformly exponential growth
AU  - Laurent Bartholdi
PY  - 2026
DA  - 2026/11/03
JO  - Comptes Rendus. Mathématique
DO  - 10.1016/s1631-073x(03)00131-6
UR  - https://hal.science/hal-05849538v1
SN  - 1631-073X
SN  - 1778-3569
ER  -

Related

Cite