Dilogarithm and higher ℒ-invariants for 𝒢ℒ₃(𝐐_{𝐩})
From MaRDI portal
Publication:4992062
DOI10.1090/ert/567zbMath1477.11110arXiv1902.00699OpenAlexW3157485713MaRDI QIDQ4992062
Publication date: 7 June 2021
Published in: Representation Theory of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1902.00699
Congruences for modular and (p)-adic modular forms (11F33) Galois representations (11F80) Langlands-Weil conjectures, nonabelian class field theory (11S37) Polylogarithms and relations with (K)-theory (11G55)
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Locally analytic socle. I.
- The Jordan-Hölder series of the locally analytic Steinberg representation
- Monodromy and local-global compatibility for \(l=p\)
- Higher \(\mathcal{L} \)-invariants for \(\operatorname{GL}_3 (\mathbb{Q}_p)\) and local-global compatibility
- A local-global compatibility conjecture in the \(p\)-adic Langlands programme for \(\text{GL}_{2}/\mathbb Q\)
- Invariant distributions on \(p\)-adic analytic groups
- Dilogarithms, regulators and \(p\)-adic \(L\)-functions
- Algebras of \(p\)-adic distributions and admissible representations
- Banach space representations and Iwasawa theory
- On extensions of generalized Steinberg representations
- The cohomology of locally analytic representations
- Jacquet modules of locally analytic representations of p-adic reductive groups I. Construction and first properties
- Duality for admissible locally analytic representations
- [https://portal.mardi4nfdi.de/wiki/Publication:4676597 Invariant et s�rie sp�ciale -adique]
- Simple ℒ-invariants for GL_{𝓃}
- Ext1 localement analytique et compatibilité local-global
- Représentations localement analytiques de $\mathrm{GL}_3(\mathbb{Q}_{p})$
- Local-global compatibility for $l=p$, II
- On Jordan-Hölder series of some locally analytic representations
- Towards the Finite Slope Part for GLn
This page was built for publication: Dilogarithm and higher ℒ-invariants for 𝒢ℒ₃(𝐐_{𝐩})