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UID:20250623T222729EDT-27273FEuet@132.216.98.100
DTSTAMP:20250624T022729Z
DESCRIPTION: \n\nTitle: Recent progress on the Kannan-Lovasz-Simonovits (KL
 S) conjecture and Bourgain's slicing problem II\n\nThis lecture is aimed a
 t a general mathematical audience.\n\nAbstract: In recent work\, Chen (202
 0) improved Eldan's stochastic localization proof technique\, which was de
 ployed in Lee and Vempala (2017)\, to prove an almost constant Cheeger iso
 perimetric coefficient in the KLS conjecture with dimension dependency d^o
 (1). Consequently\, his proof also provides a substantial advance toward t
 he resolution of Bourgain's slicing conjecture and the thin-shell conjectu
 re.\n	After getting conformable with Eldan's stochastic localization techni
 que\, in this talk we navigate through how to refine the technique to prov
 ide the current best bound. We will complete the self-contained proof of C
 hen (2020) and highlight the new ideas involved. Finally\, we will discuss
  some extensions and provide an outlook for future research directions.\n
 \nZoom link \n\nhttps://us06web.zoom.us/j/82247948277?pwd=RmtjbzRYaml6aHg3
 c1RTRFpvVXNDUT09\n\nID de réunion : 822 4794 8277\n\nCode secret : 699575
 \n
DTSTART:20211008T150000Z
DTEND:20211008T160000Z
SUMMARY:Yuansi Chen (Duke University) CRM Nirenberg Lectures in Geometric A
 nalysis
URL:/mathstat/channels/event/yuansi-chen-duke-universi
 ty-crm-nirenberg-lectures-geometric-analysis-333729
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