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UID:20260831T104226EDT-87770JVPz9@132.216.98.100
DTSTAMP:20260831T144226Z
DESCRIPTION:Title: Weak Coherence Theorem and a new introductory approach t
 o S.C.V.-Oka Theory\, I \, II.\n\nAbstract: The solution of the big three 
 problems (Approximation\, Cousin I/II\, Levi (Hartogs' inverse) summarized
  by Behnke-Thullen 1934 and solved by K. Oka (1936-'53) are the foundation
  of S.C.V. and complex geometry. Oka's theory lead to the Oka-Cartan-Serre
  Grauert's theory and then L^2-dbar theory of Hoermander. In the present l
 ecture I will present yet another\, simpler\, easier approach based on ``W
 eak Coherent Theorem''. I present a complete self-contained treatment of t
 hose three problems just by convergent power series and Cousin's integral 
 (half of Cauchy's integral) without making use of Weierstrass' Preparation
  Theorem or Cohomology theory nor L^2-dbar. In the course I will present a
  short simple proof of L. Schwartz's Finiteness Theorem in a bit generaliz
 ed form.\n
DTSTART:20190510T140000Z
DTEND:20190510T150000Z
LOCATION:Room PK-5115 \, CA\, Pavillon President-Kennedy\, 201 Ave. Preside
 nt-Kennedy
SUMMARY:Junjiro Noguchi\, University of Tokyo
URL:https://www.mcgill.ca/mathstat/channels/event/junjiro-noguchi-universit
 y-tokyo-296971
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