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BEGIN:VEVENT
UID:ee4a7755a0060a4be2b8a2f8db7ad21e
CATEGORIES:Algebra Seminar
CREATED:20200116T105915
SUMMARY: Higher norm principles for norm varieties
LOCATION:Room 425
DESCRIPTION:<p style="margin: 0px 0px 8px; font: 11px Helvetica;">Abstract:&nbsp;The no
 rm principle for a division algebra states that the image of the reduced no
 rm is an invariant of its Brauer-equivalence class. This can be generalized
  to symbols in $K^M_1(F)$ the Milnor K-group. We prove a generalized norm p
 rinciple for symbols in $K^M_n(F)$ for a prime-to-$p$ closed field $F$ of c
 haracteristic zero (for some prime $p$).&nbsp; We also give a new proof for
  the norm principle of division algebra, by decomposition theorem for (nonc
 ommutative) polynomials over the algebra.</p>
CONTACT:Shira Gilat (Universiteit Antwerpen)
DTSTAMP:20260921T151457
DTSTART;TZID=America/New_York:20200122T140000
DTEND;TZID=America/New_York:20200122T150000
SEQUENCE:0
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