Integral homology lattices of matching and circulant complexes 7PACGDW3N7
| URI | m2://res/7PACGDW3N7 |
|---|---|
| Kind | preprint |
| Creators | Qihang Wang, Weiye Li |
| Date | 2026-10-15 |
| MSC | 05-XX, 55-XX |
| Subjects | arxiv math.CO, arxiv math.AT |
| Scope | in |
Expressions
e1: version, preprint
| Language | en |
|---|---|
| Date | 2026-10-15 |
| Ids | arXiv 2610.22082, zbl_id 903214629 |
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 |
|---|---|---|---|
| 118WYFA4M4 | statement | lemma 14.3 | arxiv |
| 1639VWCJM3 | statement | lemma 3.1 | arxiv |
| The first divided-power submodule | statement | corollary 2.4 | arxiv |
| Orbit-coordinate fixed spaces | statement | proposition 8.1 | arxiv |
| 1ZYW85RF0H | statement | lemma 11.2 | arxiv |
| 41K6MC6SSX | statement | proposition 5.2 | arxiv |
| Face-free action constraint | statement | proposition 10.2 | arxiv |
| 4WQ5GHY32J | statement | proposition 23.3 | arxiv |
| Uniform exponent of the saturation quotient | statement | theorem 2.2 | arxiv |
| The effective gluing of $\K(27,5)$ | statement | corollary 3.7 | arxiv |
| 5XYKSJ6W1T | statement | proposition 10.1 | arxiv |
| 6131DK5YXW | statement | proposition 21.1 | arxiv |
| 614NQ6C2K0 | statement | lemma 14.2 | arxiv |
| No uniform equivariant suspension period | statement | theorem 8.3 | arxiv |
| 8K9JX2DGSZ | statement | proposition 12.2 | arxiv |
| 8QCSDZ1AH0 | statement | proposition 23.2 | arxiv |
| Fixed-point calculation of norm gluing | statement | theorem 3.2 | arxiv |
| ABPZ2QBGZN | statement | lemma 22.2 | arxiv |
| Complete cyclic fixed-space profile | statement | theorem 8.2 | arxiv |
| AMS8VE62QV | statement | proposition 5.1 | arxiv |
| AYXZ0Y5BTC | statement | theorem 1.1 | arxiv |
| BFMZKDA75T | statement | proposition 22.3 | arxiv |
| Three fixed chorded cycles | statement | theorem 9.1 | arxiv |
| CEB1289TCK | statement | proposition 16.1 | arxiv |
| CSSE432ZD6 | statement | theorem 1.3 | arxiv |
| G4YXRZFENT | statement | proposition 17.1 | arxiv |
| Centralizer comparison | statement | lemma 3.3 | arxiv |
| HBA6Y4KT5C | statement | proposition 14.4 | arxiv |
| HE3JXC9696 | statement | proposition 18.2 | arxiv |
| HEGYV9TNKZ | statement | lemma 21.2 | arxiv |
| Two-edge lattice identity | statement | lemma 2.3 | arxiv |
| HYPW4W9SH4 | statement | proposition 13.1 | arxiv |
| J7TF1VKQ0N | statement | corollary 4.1 | arxiv |
| The cyclic quotient | statement | corollary 10.5 | arxiv |
| JS7M23G4S1 | statement | proposition 22.1 | arxiv |
| K2SGCWXF86 | statement | proposition 19.1 | arxiv |
| K3NQ3MSG95 | statement | lemma 6.1 | arxiv |
| KG0KBBRKGG | statement | corollary 6.4 | arxiv |
| M8ZSBB2WVZ | statement | proposition 21.3 | arxiv |
| MTJXQ66WV7 | statement | proposition 23.1 | arxiv |
| N649QMER15 | statement | theorem 15.1 | arxiv |
| Rational critical-face series | statement | theorem 7.1 | arxiv |
| PQ7D7E58JE | statement | lemma 9.2 | arxiv |
| RE3GAT57ZD | statement | lemma 12.1 | arxiv |
| RMXR5YAZFF | statement | theorem 1.2 | arxiv |
| Eight-periodic family | statement | corollary 6.3 | arxiv |
| Local block criterion | statement | theorem 6.2 | arxiv |
| SYC3AHQ8DY | statement | corollary 4.2 | arxiv |
| SZD875TKM8 | statement | proposition 20.2 | arxiv |
| TVFTEBV34F | statement | theorem A.1 | arxiv |
| The integral normalization of the cycle map | statement | lemma 2.1 | arxiv |
| VQ3WDRVHJH | statement | theorem 3.4 | arxiv |
| VRP7MZZZKG | statement | lemma 14.1 | arxiv |
| Cyclic actions for the benchmark graphs | statement | theorem 10.4 | arxiv |
| Cyclic character of the family | statement | theorem 10.3 | arxiv |
| XFGAY3KHS0 | statement | proposition 3.5 | arxiv |
| XVMWFNCWC6 | statement | lemma 20.1 | arxiv |
| Y6BC7KZWJT | statement | proposition 11.1 | arxiv |
| YQ2527SYEB | statement | corollary 3.6 | arxiv |
| Z2CHFJTBBG | statement | lemma 18.1 | arxiv |
Catalogue records
- arxiv: 2610.22082 (work)
- arxiv_text: 2610.22082 (work)
- zbmath_search: 903214629 (work)