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UID:981c85c2f7d2cc5f7a8a7cd3de2b76d7
CATEGORIES:Colloquia
CREATED:20210315T105240
SUMMARY:Chasing fixed points in mirror symmetry
LOCATION:Zoom
DESCRIPTION:Abstract: Mirror symmetry is a field of mathematics that originated in stri
 ng theory, where particles are replaced by strings and six extra small dime
 nsions are needed to describe the universe. These extra dimensions are wrap
 ped into Calabi-Yau varieties.\n Mirror symmetry stems from the observation
  that Calabi-Yau varieties occur in dual mirror pairs which result in equiv
 alent physical theories. Mirror pairs are of very different geometric natur
 e, but the symplectic geometry of one variety is reflected in the algebraic
  geometry of its mirror. One of the main challenges in this field is to und
 erstand how to construct the mirror to a given Calabi Yau. A first step to 
 understand a symmetry is to find and study its fixed points. In this semina
 r I will focus on a special class of such fixed points and describe their p
 roperties.\n
X-ALT-DESC;FMTTYPE=text/html:<p>Abstract: Mirror symmetry is a field of mathematics that originated in s
 tring theory, where particles are replaced by strings and six extra small d
 imensions are needed to describe the universe. These extra dimensions are w
 rapped into Calabi-Yau varieties.<br /> Mirror symmetry stems from the obse
 rvation that Calabi-Yau varieties occur in dual mirror pairs which result i
 n equivalent physical theories. Mirror pairs are of very different geometri
 c nature, but the symplectic geometry of one variety is reflected in the al
 gebraic geometry of its mirror. One of the main challenges in this field is
  to understand how to construct the mirror to a given Calabi Yau. A first s
 tep to understand a symmetry is to find and study its fixed points. In this
  seminar I will focus on a special class of such fixed points and describe 
 their properties.</p>
CONTACT:Marta Mazzocco - University of Birmingham
DTSTAMP:20260828T185708
DTSTART;TZID=America/New_York:20210324T120000
DTEND;TZID=America/New_York:20210324T130000
SEQUENCE:0
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