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<ID>67</ID>
<category>Conferences</category>
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<materialList>[["minutes", "Minutes"], ["notes", "Notes"], ["paper", "Paper"], ["poster", "Poster"], ["slides", "Slides"], ["summary", "Summary"]]</materialList>
<announcer>
 <user>
  <title></title>
  <name first="Krzysztof" middle="" last="Rolbiecki"></name>
  <organization>University of Warsaw</organization>
  <email>krolb@fuw.edu.pl</email>
  <userid>307</userid>
 </user>
</announcer>
<supportEmail caption="Contact:">SIDE14@fuw.edu.pl,maciejun@fuw.edu.pl,aszer@fuw.edu.pl</supportEmail>
<title>SIDE 14.2</title>
<description>SIDE 14.2 is the fourteenth in a series of biennial conferences dedicated to Symmetries and
Integrability of Difference Equations, and in particular to: ordinary and partial difference equations,
analytic difference equations, orthogonal polynomials and special functions, symmetries and
reductions, discrete differential geometry, integrable discrete systems on graphs, integrable
dynamical mappings, (discrete) Painlevé equations, integrability criteria, Yang-Baxter type
equations, cluster algebras, difference Galois theory, quantum mappings, quantum field theory on
space-time lattices, representation theory, combinatorics, numerical models of differential
equations, discrete stochastic models and other related topics.

</description>
<participants></participants>
<closed>False</closed>
<location>
 <name>Faculty of Physics, University of Warsaw</name>
 <address>Pasteura 5, Warsaw</address>
 <room>Lecture hall: 0.06</room>
</location>
<startDate>2023-06-19T08:00:00</startDate>
<endDate>2023-06-23T18:10:00</endDate>
<creationDate>2022-10-24T15:25:45</creationDate>
<modificationDate>2023-06-19T02:50:33</modificationDate>
<timezone>Europe/Warsaw</timezone>
<chair>
 <user>
  <title></title>
  <name first="Maciej" middle="" last="Nieszporski"></name>
  <organization>Faculty of Physics, University of Warsaw</organization>
  <email>maciejun@fuw.edu.pl</email>
 </user>
 <user>
  <title></title>
  <name first="Adam" middle="" last="Szereszewski"></name>
  <organization>University of Warsaw</organization>
  <email>aszer@fuw.edu.pl</email>
 </user>
</chair>
<contribution color="" textcolor="">
 <ID>50</ID>
 <parentProtection>false</parentProtection>
 <materialList>[["minutes", "Minutes"], ["notes", "Notes"], ["paper", "Paper"], ["poster", "Poster"], ["slides", "Slides"], ["summary", "Summary"]]</materialList>
 <title>Geometrical view of the Lagrangian 1-from closure relation</title>
 <speakers>
  <user>
   <title>Dr.</title>
   <name first="Sikarin" middle="" last="Yoo-Kong"></name>
   <organization>The Institute for Fundamental Study, Naresuan University</organization>
   <email>sikariny@nu.ac.th</email>
  </user>
 </speakers>
 <primaryAuthors>
  <user>
   <title>Dr.</title>
   <name first="Sikarin" middle="" last="Yoo-Kong"></name>
   <organization>The Institute for Fundamental Study, Naresuan University</organization>
   <email>sikariny@nu.ac.th</email>
  </user>
 </primaryAuthors>
 <coAuthors>
  <user>
   <title>Mr.</title>
   <name first="Thanadon" middle="" last="Kongkoom"></name>
   <organization>The Institute for Fundamental Study, Naresuan University</organization>
   <email>thanadonk@nu.ac.th</email>
  </user>
 </coAuthors>
 <location>
  <name>Faculty of Physics, University of Warsaw</name>
  <address>Pasteura 5, Warsaw</address>
  <room>Lecture hall: 0.06</room>
 </location>
 <abstract>We will present a geometrical interpretation of the Lagrangian 1-form closure relation, inferred as the multi-dimensional consistency in time evolution on the space of independent variables. New mathematical objects, such as Lagrange vector field and Hamilton vector field defined on the the space of independent variables, will be used to capture the integrability condition.</abstract>
</contribution>
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