The congruence topology, Grothendieck duality and thin groups
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Publication:2324668
DOI10.2140/ant.2019.13.1281zbMath1448.11080arXiv1709.06179OpenAlexW2969975815WikidataQ127353239 ScholiaQ127353239MaRDI QIDQ2324668
Alexander Lubotzky, Tyakal Nanjundiah Venkataramana
Publication date: 12 September 2019
Published in: Algebra \& Number Theory (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1709.06179
Related Items (2)
Cites Work
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- Strong approximation for Zariski-dense subgroups of semi-simple algebraic groups
- On subgroups of \(GL_ n(F_ p)\)
- Archimedean superrigidity and hyperbolic geometry
- On the congruence subgroup problem
- Nonarithmetic superrigid groups: Counterexamples to Platonov's conjecture
- Grothendieck's problems concerning profinite completions and representations of groups.
- Harmonic maps into singular spaces and \(p\)-adic superrigidity for lattices in groups of rank one
- Groups of intermediate subgroup growth and a problem of Grothendieck.
- Free subgroups in linear groups
- Representations lineaires et compactification profinie des groups discrets
- Solution of the congruence subgroup problem for solvable algebraic groups
- Tannaka Duality for Discrete Groups
- WHAT IS...a Thin Group?
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