“…, 1) of m + s. (Note that for both hierarchies the number of fields is equal to m −1+2s = dim( g f g f 0 ).) For m = 2 this observation is proved in [DSKV14b].…”
mentioning
confidence: 72%
“…Thus, in Sect. 2.5 of [DSKV14b] we proved that the n − 2-component YO hierarchy is obtained by Dirac reduction from the minimal sl n generalized Drinfeld-Sokolov hierarchy. As a result, we gave two compatible Poisson structures for the n − 2-component YO hierarchy, which we denoted by H 0 and H D 1 in Sect.…”
mentioning
confidence: 78%
“…As a result, we gave two compatible Poisson structures for the n − 2-component YO hierarchy, which we denoted by H 0 and H D 1 in Sect. 2.5 of [DSKV14b].…”
“…, 1) of m + s. (Note that for both hierarchies the number of fields is equal to m −1+2s = dim( g f g f 0 ).) For m = 2 this observation is proved in [DSKV14b].…”
mentioning
confidence: 72%
“…Thus, in Sect. 2.5 of [DSKV14b] we proved that the n − 2-component YO hierarchy is obtained by Dirac reduction from the minimal sl n generalized Drinfeld-Sokolov hierarchy. As a result, we gave two compatible Poisson structures for the n − 2-component YO hierarchy, which we denoted by H 0 and H D 1 in Sect.…”
mentioning
confidence: 78%
“…As a result, we gave two compatible Poisson structures for the n − 2-component YO hierarchy, which we denoted by H 0 and H D 1 in Sect. 2.5 of [DSKV14b].…”
These lectures were given in Session 1: "Vertex algebras, W-algebras, and applications" of INdAM Intensive research period "Perspectives in Lie Theory" at
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