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SUMMARY:Andrey Krutov (Charles University)
DTSTART:20260304T123000Z
DTEND:20260304T133000Z
DTSTAMP:20260415T060710Z
UID:PHK-cohomology-seminar/149
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/PHK-cohomolo
 gy-seminar/149/">Non-integrable distributions with simple infinite-dimensi
 onal Lie superalgebra of symmetries</a>\nby Andrey Krutov (Charles Univers
 ity) as part of Prague-Hradec Kralove seminar Cohomology in algebra\, geom
 etry\, physics and statistics\n\nLecture held in the blue lecture room +ZO
 OM meeting.\n\nAbstract\nThe only simple infinite-dimensional Lie algebras
  preserving a non-integrable distribution are the algebras of contact vect
 or fields in odd dimensions. We formulate analogs of the above statement a
 nd prove them for (super)varieties over algebraically closed fields of any
  characteristic $p\\geq0$.\n\nOver fields $\\mathbb{K}$ of characteristic 
 $p>0$\, we classify the Weisfeiler gradings (briefly: W-gradings)\, those 
 corresponding to a maximal subalgebra of finite codimension\, of the known
  simple vectorial Lie (super)algebras with unconstrained shearing vector o
 f heights of the indeterminates\, distinguish W-gradings of (super)algebra
 s preserving non-integrable distributions.\n\nJoin work with D. Leites and
  I. Shchepochkina (arXiv:2309.16370)\n
LOCATION:https://researchseminars.org/talk/PHK-cohomology-seminar/149/
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