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SUMMARY:Erman Isik (The Univ. of Ottowa)
DTSTART:20241106T133000Z
DTEND:20241106T143000Z
DTSTAMP:20260422T102210Z
UID:FGC-IPM/49
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/FGC-IPM/49/"
 >The growth of Tate-Shafarevich groups of p-supersingular elliptic curves 
 over anticyclotomic Zp- extensions at inert primes</a>\nby Erman Isik (The
  Univ. of Ottowa) as part of FGC-HRI-IPM Number Theory Webinars\n\n\nAbstr
 act\nIn this talk\, we will discuss the asymptotic growth of both the Mord
 ell-Weil ranks and the Tate–Shafarevich groups for an elliptic curve E d
 efined over the rational numbers\, focusing on its behaviour along the ant
 icyclotomic Zp-extension of an imaginary quadratic K. Here\, p is a prime 
 at which E has good supersingular reduction and is inert in K. We will rev
 iew the definitions and properties of the plus and minus Selmer groups fro
 m Iwasawa theory and discuss how these groups can be used to derive arithm
 etic information about the elliptic curve.\n\nhttps://kocun.zoom.us/j/9971
 5471656\npassword is 848084\n
LOCATION:https://researchseminars.org/talk/FGC-IPM/49/
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