#integrability — Public Fediverse posts
Live and recent posts from across the Fediverse tagged #integrability, aggregated by home.social.
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Application is open for #Integrability , Dualities and Deformations 2026, this year in Wrocław, Poland. Topics are at the intersection of #mathematics and #physics , ranging from #quantumFieldTheory to #Hopf algebras. The deadline for contributed abstracts and early registration is 1 May.
https://indico.global/event/16474/ -
On March 17-19, there will be a hybrid #HUBerlin /online workshop on theoretical #physics with a special emphasis on fostering collaboration with Ukrainian researchers. Topics are #quantumFieldTheory, #integrability, and #mathematics in theoretical physics. There are several rather high-profile speakers, it could be interesting to watch online even if you can't make it in person. Registration ends today.
Schedule: https://indico.desy.de/event/52099/
Signup : https://forms.cloud.microsoft/pages/responsepage.aspx?id=aTCtyIa26kCyIS9CnXNlGeD0AooaoWlIoGxvStWJhz5UMlI1OFBPSlA1SklBUlNCVEo5VlZVU0pBWS4u&route=shorturl -
`Kakutani's theorem is a fundamental result on the equivalence or mutual singularity of countable product measures. It gives an "if and only if" characterisation of when two such measures are equivalent, and hence it is extremely useful when trying to establish change-of-measure formulae for measures on function spaces.`
https://en.wikipedia.org/wiki/Kakutani's_theorem_(measure_theory)
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It's a pleasure to announce that a new article has just been published by our recent research fellows Prof Sako and Prof Grosse as an outcome of their Research in Teams Project at @ESIVienna. 📑
🔵 Harald Grosse, Akifumi Sako: #Integrability of Φ
4 Matrix Model
as N-body Harmonic Oscillator System 🔵Check out the article on https://arxiv.org/pdf/2308.11523.pdf
(Permission is given by the authors for using their figure from the paper for this post)
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Faribault and collaborators succeed in deriving Richardson-Gaudin 2RDMs in the Eigenvalue-based formalism, *without* the need of computing rapidities .... removing an important bottleneck in Richardson-Gaudin Geminal theory