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UID:news2095@dmi.unibas.ch
DTSTAMP;TZID=Europe/Zurich:20261026T165423
DTSTART;TZID=Europe/Zurich:20261027T103000
SUMMARY:Seminar Algebra and Geometry: Eduardo Alves da Silva (Universität 
 Basel)
DESCRIPTION:Log Calabi-Yau pairs can be thought of as generalizations of Ca
 labi-Yau varieties. Among these\, there exists the notion of volume preser
 ving maps. A natural and tough problem is classifying log Calabi-Yau pairs
  up to volume preserving equivalence. For this task\, one can make use of 
 the coregularity\, the most important volume preserving invariant of a log
  Calabi-Yau pair. Recently\, other invariants and refinements in the class
 ification have been studied\, especially in the coregularity 0 case. In th
 is talk\, I will survey some results\, applications\, and comment on joint
  works regarding what is known to date about the classification for the c
 ase where the ambient variety is a nonsingular Fano threefold.
X-ALT-DESC:<p>Log Calabi-Yau pairs can be thought of as generalizations of 
 Calabi-Yau varieties. Among these\, there exists the notion of volume pres
 erving maps. A natural and tough problem is classifying log Calabi-Yau pai
 rs up to volume preserving equivalence. For this task\, one can make use o
 f the coregularity\, the most important volume preserving invariant of a l
 og Calabi-Yau pair. Recently\, other invariants and refinements in the cla
 ssification have been studied\, especially in the coregularity 0 case. In 
 this talk\, I will survey some results\, applications\, and comment on joi
 nt works&nbsp\;regarding what is known to date about the classification fo
 r the case where the ambient variety is a nonsingular Fano threefold.</p>
DTEND;TZID=Europe/Zurich:20261027T120000
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