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<< Notebook Pages >>
| Page | Created (UT) | Last Modified (UT) | |
|---|---|---|---|
| 1 | Cartan's criterion | 2017-02-04 18:26:48 | 2017-02-04 18:36:44 |
| 2 | Johnson-Freyd: Advanced integration by parts: the BV formalism | 2017-02-09 16:04:14 | 2017-02-09 17:31:40 |
| 3 | The Euler trick for g0 | 2017-02-09 21:08:08 | 2017-02-09 21:14:32 |
| 4 | Mixing Weyl and Gauss | 2017-02-10 14:16:37 | 2017-02-16 18:30:02 |
| 5 | Proofs of the Fundamental Identity | 2017-02-16 22:45:13 | 2017-02-16 22:48:31 |
| 6 | g_\epsilon and sl_2 | 2017-02-18 15:24:05 | 2017-02-18 15:49:26 |
| 7 | Loseu @ Colloq: Orbit method via deformations of singular symplectic varieties | 2017-02-27 21:11:51 | 2017-02-27 21:37:52 |
| 8 | Henriques @ Colloq: Representations of based loop groups | 2017-02-28 21:10:39 | 2017-02-28 21:46:51 |
<< Mathematica Notebooks >>
| Notebook (.pdf) | Source (.nb) | Created | Last Modified | Summary | |
|---|---|---|---|---|---|
| 1 | DufloLieAlgebra | source | Sun 17 Mar 2024 10:28:05 | Thu 23 Feb 2017 19:02:51 | Verifying the Duflo commutation relations, as communicated by Dylan in 1999. |
| 2 | ExpOfUpperTriangular | source | Sun 17 Mar 2024 10:28:05 | Thu 2 Mar 2017 18:52:38 | Conjugating the exponentials of upper-triangular matrices to polynomial form. |
| 3 | g1 | source | Sun 17 Mar 2024 10:28:05 | Mon 13 Feb 2017 06:50:35 | Verifying g1 identities for the Gaussian pairing technique. |
| 4 | GaussianPairing | source | Sun 17 Mar 2024 10:28:05 | Thu 16 Feb 2017 14:25:30 | Testing Gaussian pairing, plus g1 logos games. |
| 5 | glne-170214 | source | Sun 17 Mar 2024 10:28:05 | Tue 14 Feb 2017 14:53:32 | Implementing and verifying $gl_n^\epsilon$; with highlighted centre. Continues pensieve://2017-01/. |
| 6 | glne | source | Sun 17 Mar 2024 10:28:05 | Thu 16 Jan 2020 10:44:04 | Implementing and verifying $gl_n^\epsilon$; with highlighted centre. Continues pensieve://2017-01/, continued pensieve://2020-01/. |
| 7 | index | source | Sun 17 Mar 2024 10:28:05 | Wed 17 Feb 2021 21:48:12 | |
| 8 | lgl | source | Sun 17 Mar 2024 10:28:05 | Tue 21 Feb 2017 19:17:11 | The loose $gl_n$ (failed). |
| 9 | lglV2 | source | Sun 17 Mar 2024 10:28:05 | Tue 21 Feb 2017 19:22:25 | The loose $gl_n$ version 2 (failed). |
<< Links >>
- Studied Thu 2 Feb 2017 10:03:23: Trump Has Choices to Make on Climate Policy. What Would You Do - The New York Times.
- Studied Sat 4 Feb 2017 20:11:32: Mathematics Trench.
- Studied Sun 12 Feb 2017 15:34:39: [1612.03083] Felder- Internally connected graphs and the Kashiwara-Vergne Lie algebra.
- Studied Sun 12 Feb 2017 15:36:48: [1612.03501] Martins, Picken- Link invariants from finite categorical groups.
- Studied Sun 12 Feb 2017 15:38:44: [1608.08462] Watanabe- Garoufalidis-Levine's finite type invariants for $mathbb{Z}pi$-homology equivalences from 3-manifolds to the 3-.
- Studied Sun 12 Feb 2017 15:44:37: [1611.07006] Gabrovsek- Tabulation of prime knots in lens spaces.
- Studied Sun 12 Feb 2017 15:46:11: [1611.06282] Dancso, Garoufalidis- A construction of the graphic matroid from the lattice of integer flows.
- Studied Mon 13 Feb 2017 09:34:31: [1609.06663] Kosyak- The Lawrence-Krammer representation is a quantization of the symmetric square of the Burau representation.
- Studied Mon 13 Feb 2017 09:36:32: [1609.09587] Lee- Constructions of invariants for surface-links via link invariants and applications to the Kauffman bracket.
- Studied Mon 13 Feb 2017 09:39:25: [1610.04728] Carrega- Shadows and quantum invariants.
- Studied Mon 13 Feb 2017 09:40:50: [1610.09640] Yekutieli- Derived Categories -- a Textbook.
- Studied Mon 13 Feb 2017 09:43:06: [1611.00592] Witten- Integrable Lattice Models From Gauge Theory.
- Studied Mon 13 Feb 2017 09:47:09: [1612.08262] Suzuki- The universal quantum invariant and colored ideal triangulations.
- Studied Wed 15 Feb 2017 16:20:14: Wecheehetowin.
- Studied Sun 26 Feb 2017 12:59:23: Sarah Usick - Art Portfolio.
- Studied Mon 27 Feb 2017 17:40:37: Bianchi classification - Wikipedia.
<< Images >>
DeformationWorksheet.jpg
Deformation worksheet by Jaimal Thind following Prasolov's Intuitive Topology.
