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SUMMARY:Satya Mandal (The University of Kansas)
DTSTART:20201027T130000Z
DTEND:20201027T140000Z
DTSTAMP:20260423T020953Z
UID:VCAS/31
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/VCAS/31/">Qu
 illen $K$-Theory: A reclamation in Commutative Algebra - Part 1</a>\nby Sa
 tya Mandal (The University of Kansas) as part of IIT Bombay Virtual Commut
 ative Algebra Seminar\n\n\nAbstract\nIn these two talks I take a pedagogic
  approach to Quillen $K$-theory. What it takes to teach (and learn) Quille
 n $K$-theory? I am at the tail end of completing a book on this\, which wo
 uld eventually be available through some outlet. This is based on a course
  I taught. Current version has nearly 400 pages\, in eleven chapters. I fi
 nish with Swan’s paper on quadrics. I tried to do it in a reader friendl
 y way\, and tried to avoid expressions like “left to the readers”. I w
 ould give an overview and a road map.  To justify the title\, let me rem
 ind you that $K$-theory used to be part of Commutative algebra. In this en
 deavor\, I consolidate the background needed\, in about 100 pages\, for a 
 commutative algebraist to pick up the book and give a course\, or learn. T
 here is a huge research potential in this direction. This is because\, wit
 h it\, topologists have done what they are good at. However\, these higher
  $K$-groups have not been descried in a tangible manner. That would be the
  job of commutative algebraist\, and would require such expertise.\n
LOCATION:https://researchseminars.org/talk/VCAS/31/
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