Microlocal Arthur packets as a quasi-canonical basis of stable distributions H7DMRWBBJN
| URI | m2://res/H7DMRWBBJN |
|---|---|
| Kind | preprint |
| Creators | Dan Ciubotaru, Emile Okada |
| Date | 2026-10-12 |
| MSC | 20-XX, 22-XX, 11-XX |
| Subjects | arxiv math.RT, arxiv math.NT |
| Scope | in |
Expressions
e1: version, preprint
| Language | en |
|---|---|
| Date | 2026-10-12 |
| Ids | arXiv 2610.16931, zbl_id 903209463 |
Items in this resource
The mentions of the inventory that name this resource. Each name links to the card of its inventory row.
| Item | Kind | Where | Source |
|---|---|---|---|
| $A_2$ in type $F_4$ | example | example 8.14 | arxiv |
| Local index formula | statement | theorem 5.1 | arxiv |
| 1YEH369EZ8 | statement | corollary 6.3 | arxiv |
| Special-piece labels | statement | proposition 8.5 | arxiv |
| 37BP6MGZZ8 | statement | corollary 5.12 | arxiv |
| Uniqueness of Arthur rows | statement | theorem 5.4 | arxiv |
| 5G4AR8K935 | statement | theorem 4.2 | arxiv |
| Special orthogonal classes | statement | proposition 7.6 | arxiv |
| Multiplicity arrays | statement | proposition 7.5 | arxiv |
| 7X85971FQ7 | statement | corollary 7.3 | arxiv |
| Canonical enhancement labels | definition | definition 8.9 | arxiv |
| 8SN23ZNJ6W | statement | lemma 5.2 | arxiv |
| Rigidity of Arthur orbits | statement | theorem 1.1 | arxiv |
| 9MXVPC25SF | statement | theorem 4.1 | arxiv |
| Characterization of Arthur distributions | statement | theorem 1.2 | arxiv |
| B894A75BHS | statement | proposition 5.3 | arxiv |
| Stability of microlocal distributions | statement | corollary 5.8 | arxiv |
| Centralizer criterion | statement | proposition 7.2 | arxiv |
| D09X56DYP2 | statement | proposition 7.8 | arxiv |
| Weak Arthur packet conjecture for microlocal packets | statement | theorem 8.15 | arxiv |
| Equality of endoscopic and microlocal Arthur packets | statement | theorem 6.4 | arxiv |
| EV3SQRVDX4 | statement | theorem 7.10 | arxiv |
| F14XBYRADK | statement | lemma 5.6 | arxiv |
| Graded Jacobson--Morozov Theorem | statement | lemma 7.1 | arxiv |
| Canonical characterization of an Arthur distribution | statement | theorem 5.10 | arxiv |
| FPQMPG7WAE | statement | proposition 5.9 | arxiv |
| GS6XS4M7R5 | statement | lemma 5.11 | arxiv |
| Polynomial criterion | statement | lemma 7.9 | arxiv |
| Normalized microlocal virtual character | definition | definition 2.4 | arxiv |
| $D_4(a_1)$ in type $E_6$ | example | example 8.13 | arxiv |
| JHTBGFSN3C | statement | lemma 3.1 | arxiv |
| Classical test | statement | theorem 7.4 | arxiv |
| Unipotent reduction | statement | proposition 3.2 | arxiv |
| Equality of component groups | statement | theorem 8.3 | arxiv |
| Canonical enhancements | statement | corollary 8.10 | arxiv |
| NGSYVCVF19 | definition | definition 2.1 | arxiv |
| No greatest element in type $E_8$ | example | example 9.2 | arxiv |
| Q8E9WJPVM8 | statement | proposition 6.1 | arxiv |
| Characterization of microlocal Arthur distributions | statement | theorem 5.14 | arxiv |
| $G_2(a_1)$ | example | example 8.11 | arxiv |
| Parametrisation of the weak packet | statement | theorem 8.7 | arxiv |
| Graded orbits in relative special pieces | statement | theorem 1.3 | arxiv |
| Canonical quotient | definition | definition 8.4 | arxiv |
| Lifts on the relative special piece | statement | theorem 8.1 | arxiv |
| VCTMZN1XX6 | example | example 7.7 | arxiv |
| The component-group map | statement | lemma 8.2 | arxiv |
| No least element in type $F_4$ | example | example 9.1 | arxiv |
| Arthur partners | statement | lemma 3.3 | arxiv |
| XCDDTNMNK3 | definition | definition 2.2 | arxiv |
| $F_4(a_3)$ | example | example 8.12 | arxiv |
| Z0TC37WHFB | statement | lemma 6.2 | arxiv |
| Weak sphericity of contained packets | statement | proposition 8.16 | arxiv |
Catalogue records
- arxiv: 2610.16931 (work)
- arxiv_text: 2610.16931 (work)
- zbmath_search: 903209463 (work)