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UID:20260530T105313EDT-2723ZrVu9G@132.216.98.100
DTSTAMP:20260530T145313Z
DESCRIPTION:Superintegrable 3D systems in a magnetic field corresponding to
  Cartesian separation of variables\n\nWe consider three dimensional superi
 ntegrable systems in a magnetic field. We study the class of such systems 
 which separate in Cartesian coordinates in the limit when the magnetic fie
 ld vanishes\, i.e. they possess two second order integrals of motion of th
 e “Cartesian type”. For such systems we look for additional integrals up t
 o second order in momenta which make these systems minimally or maximally 
 superintegrable and study the corresponding trajectories. We observe that 
 the leading structure terms of the Cartesian type integrals should be cons
 idered in a more general form than for the case without magnetic field. (J
 oint work with Antonella Marchesiello)We consider three dimensional superi
 ntegrable systems in a magnetic field. We study the class of such systems 
 which separate in Cartesian coordinates in the limit when the magnetic fie
 ld vanishes\, i.e. they possess two second order integrals of motion of th
 e “Cartesian type”. For such systems we look for additional integrals up t
 o second order in momenta which make these systems minimally or maximally 
 superintegrable and study the corresponding trajectories. We observe that 
 the leading structure terms of the Cartesian type integrals should be cons
 idered in a more general form than for the case without magnetic field. (J
 oint work with Antonella Marchesiello)\n\n \n\n\n	Seminar Physique Mathémat
 ique\n\n	CRM\, UdeM\, Pavillon André-Aisenstadt\, 2920\, ch. de la Tour\, s
 alle 4336\n\n
DTSTART:20170905T193000Z
DTEND:20170905T203000Z
SUMMARY:Libor Snobl\, Czech Technical University\, Prague
URL:https://www.mcgill.ca/mathstat/channels/event/libor-snobl-czech-technic
 al-university-prague-269967
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