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UID:/NewsandEvents/Events/Conferences/newsitem/948
3/16---17-February-2018-Workshop-on-Ramsey-Theory-
of-Equations-Related-Topics-Pisa-Italy
DTSTAMP:20180201T152233
SUMMARY:Workshop on Ramsey Theory of Equations & R
elated Topics, Pisa, Italy
DTSTART;VALUE=DATE:20180216
DTEND;VALUE=DATE:20180217
LOCATION:Pisa, Italy
DESCRIPTION:In 2016 two long standing open problem
s in Ramsey Theory of equations and polynomial con
figurations have been solved: the Boolean Pythagor
ean triples problem and the partition regularity o
f the configuration {x,x+y,xy}. For this reason, p
roblems regarding the partition regularity of nonl
inear Diophantine equations and polynomial configu
rations are now in the spotlight of the mathematic
al community. An interesting feature of this topic
is that several different non-elementary techniqu
es, including ultrafilters, ergodic theory, nonsta
ndard analysis, semigroup theory and topological d
ynamics, can be used to solve problems in this are
a. The aim of this Workshop is to present aspects
of several of these different techniques, as well
as to discuss many interesting related problems.
X-ALT-DESC;FMTTYPE=text/html:\n In 2016 two lo
ng standing open problems in Ramsey Theory of equa
tions and polynomial configurations have been solv
ed: the Boolean Pythagorean triples problem and th
e partition regularity of the configuration {x,x+y
,xy}. For this reason, problems regarding the part
ition regularity of nonlinear Diophantine equation
s and polynomial configurations are now in the spo
tlight of the mathematical community. An interesti
ng feature of this topic is that several different
non-elementary techniques, including ultrafilters
, ergodic theory, nonstandard analysis, semigroup
theory and topological dynamics, can be used to so
lve problems in this area. The aim of this Worksho
p is to present aspects of several of these differ
ent techniques, as well as to discuss many interes
ting related problems.

\n
URL:https://ramseyequations.sciencesconf.org/
CONTACT:Mauro Di Nasso at dinasso at dm.unipi.it
CONTACT:Lorenzo Luperi Baglini at lorenzo.luperi.b
aglini at univie.ac.at
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