© | Dror Bar-Natan: Academic Pensieve: Blackboard Shots: Alekseev:
110601-121501: AET in a topological language.

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  190725-084210: Disallowed projections.
  190705-155504: Is $v_1$ the key to understanding KV and the Goldman bracket?
  180718-170627: Surfaces and gln (2).
  180718-164002: Surfaces and gln.
  180718-155834: Wedges of circles and double brackets.
  180718-151733: A map tder -> Drinfeld Kohno (2).
  180718-150605: A map tder -> Drinfeld Kohno.
  180713-163202: w and Goldman (2).
  180713-160859: w and Goldman.
  180713-152811: $j(\phi)$.
  131210-054526: tder as scattering operators.
  131126-043107: Triality in kv and in grt.
  131108-071125: The relationship between the AT KV and the original KV.
  131025-073025: BF, Z, 2-holonomies.
  131007-132349: Asscociators and the dilogarithm.
  131003-053751: A very simple associator using trees (3).
  131003-053750: A very simple associator using trees (2).
  131003-053749: A very simple associator using trees.
  130917-121122: Why quadratic KV is trivial. (more...)
  130916-042803: Plans for my part of the course.
  130913-121220: Allowing poles in power series.
  130913-121219: What means explicit (2).
  130913-121218: What means explicit.
  130913-121217: A QFT conjecture.
  111014-133744: A quotient and a presentation in/for A^w.
  110601-151312: Shielded chord diagrams (2).
  110601-151304: Shielded chord diagrams.
  110601-121501: AET in a topological language.
  110601-113735: EK and AET (2).
  110601-113449: EK and AET.
  110530-150107: The Pentagon implies the Hexagon (2).
  110530-150059: The Pentagon implies the Hexagon.
  080121-110258: Other quotients.
  080121-104944: Homology of tder.
  080121-103517: Trees and sder.
  080121-094839: Relation with grt.
  080121-093327: Definition of div.
  080116-162451: Classes of derivations on free Lie algebras.
Notes for BBS/Alekseev-110601-121501.jpg:    [edit]

It seems that the E-K convention is to name Verma modules by what they annihilate, so what in this shot is called M_- should really be denoted M_+.