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SUMMARY:Local to global principle in discrete mathematics
DTSTART:20240119T093000
DTEND:20240119T103000
DTSTAMP:20261002T013011Z
UID:dcafe0059dfa02843a2c471ccdbad363723f646422cf4c6dc9c9c796
CATEGORIES:Conferences - Seminars
DESCRIPTION:Prof. Matija BUCIC – Princeton University\nSeminar in Mathem
 atics\n\nLocal to global principle refers to the idea that sometimes one c
 an obtain a global understanding of a structure through local consideratio
 ns. Local to global ideas are ubiquitous across discrete mathematics and b
 eyond and are often useful in unexpected situations. We will discuss two 
 such\, very different topics where a certain local to global idea\, namely
  the use of sublinear expansion\, proved useful. The first concerns recent
  progress towards the classical Erdős-Gallai cycle decomposition conjectu
 re\, the second an essentially tight answer to the classical Erdős unit d
 istance problem for "most" real normed spaces.\n 
LOCATION:GA 3 21 https://plan.epfl.ch/?room==GA%203%2021 https://epfl.zoom
 .us/j/66225622420
STATUS:CONFIRMED
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