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Archive   wDuflo-2017   /   Projects: WKO4  

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ConsentToPublish.pdf   Duflo@AJ.pdf   Duflo.pdf   report_C_on_v1.pdf   /   report_C_on_v2.txt  

<< Notebook Pages >>

 PageCreated (UT)Last Modified (UT)
1 Project Designator, Title, Abstract 2017-01-03 15:21:02 2017-01-03 16:22:49
(.one source file for all pages above)

<< Mathematica Notebooks >>

 Notebook (.pdf)Source (.nb)CreatedLast ModifiedSummary
1 wSolutionFromNonEvenAssociator source 2020-03-03 23:16:53 2020-03-08 20:44:59 Finding $Z^w$ starting from a non-even associator, to test if cap is always $\nu^{1/4}$. Continues WKOSession.nb of pensieve://Projects/WKO4/.
2 wSolutions source 2020-03-03 19:10:32 2020-03-03 19:35:01 Finding $Z^w$, especially testing to what extent the cap is unique. Continues VCapSolution.nb of pensieve://Projects/WKO4/.

<< Links >>

  1. Studied 2018-11-23 14:32:57: [1811.08558] Ribbon 2-Knots, $1+1=2$, and Duflo's Theorem for Arbitrary Lie Algebras.
  2. Studied 2020-03-03 18:45:01: rt.representation theory - Is the Duflo map for Lie algs. unique - - MathOverflow.
  3. Studied 2020-12-29 08:29:37: Algebraic & Geometric Topology Volume 20, issue 7 (2020).

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<< Other Files >>

Duflo.aux   Duflo.brf   Duflo.synctex   Duflo.tex   tikz-cd.sty   tikzlibrarycd.code.tex   wSolutionFromNonEvenAssociator.m   wSolutions.m  


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[1811.08558] Ribbon 2-Knots, $1+1=2$, and Duflo's Theorem for Arbitrary Lie Algebras.url   Algebraic & Geometric Topology Volume 20, issue 7 (2020).url   ConsentToPublish.pdf   Duflo@AJ.pdf   Duflo.aux   Duflo.brf   Duflo.pdf   Duflo.synctex   Duflo.tex   Icon_240.png   Icon.png   index.html   report_C_on_v1.pdf   report_C_on_v2.txt   rt.representation theory - Is the Duflo map for Lie algs. unique - - MathOverflow.url   tikz-cd.sty   tikzlibrarycd.code.tex   WKO4 - Shortcut.lnk   wSolutionFromNonEvenAssociator.m   wSolutionFromNonEvenAssociator.nb   wSolutions.m   wSolutions.nb