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DESCRIPTION: A shifted tableau of staircase shape has row lengths n\,n-1\,.
 ..\,2\,1 adjusted on the right side and numbers increasing along rows and c
 olumns. Let the number in a box represent the height of a point above that 
 box\, then we have proved that the points for a uniformly chosen random shi
 fted staircase SYT in the limit converge to a certain surface in three dime
 nsions.  I will present this result and also how this implies\, via propert
 ies of the Edelman–Greene bijection\, results about random 132-avoiding sor
 ting networks\, including limit shapes for trajectories and intermediate pe
 rmutations.  (Based on joint work with Samu Potka and Robin Sulzgruber.) 
DTSTAMP:20191106T130700
DTSTART:20191209T141500
CLASS:PUBLIC
LOCATION:Technische Universität Berlin\n Institut für Mathematik\n Straße d
 es 17. Juni 136\n 10623 Berlin\n Room MA 041 (Ground Floor)
SEQUENCE:0
SUMMARY:Svante Linusson (Königlich Technische Hochschule Stockholm): Limit 
 shape of shifted staircase SYT
UID:95692787@/www.mi.fu-berlin.de
URL:https://www.mi.fu-berlin.de/en/facetsofcomplexity/monday/20191209-L-Lin
 usson.html
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