Segnalo una posizione da professore in geometria in Lussemburgo.
Saluti,
Bruno
---------- Forwarded message ----------
From: Jean-Marc Schlenker <jeanmarc.schlenker(a)gmail.com>
Date: Sat, Jun 16, 2018 at 9:54 PM
Subject: Professor position in Geometry, University of Luxembourg
To:
Cc: "jean-marc.schlenker(a)uni.lu" <jean-marc.schlenker(a)uni.lu>
Dear colleagues,
A professor position in geometry is currently open at the University of
Luxembourg.
I would be grateful if you could transfer this information to any
potential candidate.
To apply, see http://emea3.mrted.ly/1vac5
Deadline is Nov 30, 2018.
All the best,
Jean-Marc
--
Jean-Marc Schlenker +352 46 66 44 5438
Université du Luxembourg, UR en Mathématiques
Maison du nombre, 6 avenue de la Fonte
L-4364 Esch-sur-Alzette, Luxembourg
http://math.uni.lu/schlenker
Buondì,
Segnalo un seminario di geometria giovedì prossimo.
A presto,
Bruno
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21-Jun-2018 - 15:00
Sala Seminari (Dip. Matematica)
<http://www.dm.unipi.it/webnew/it/aula/sala-seminari-dip-matematica>
The AJ conjecture for SU(2) and SL(2,C)
<http://www.dm.unipi.it/webnew/it/seminari/aj-conjecture-su2-and-sl2c>
Alessandro Malusà
Given a knot K in S^3, one can consider as invariants the A-polynomial and
the coloured Jones polynomial. After illustrating the original AJ
conjecture, as formulated by Garoufalidis, I will specify its motivation
from quantum SU(2)-Chern-Simons theory, and attempt to make sense of the
statement that the two invariants mentioned above are classical and quantum
in nature, respectively. This opens the question as of whether one can
formulate an analogous conjecture for different Lie groups. For SL(2,C),
the existence of an invariant corresponding to the coloured Jones
polynomial has been conjectured by Andersen and Kashaev; I will discuss how
a construction similar to the one by Garoufalidis leads to an AJ-conjecture
for this invariant.