Видео

💖 "promosm"

slides too small => not readable

In the discussion I mention an old article about a representation theorem for some lattice-ordered algebras by "almost everywhere defined" functions, it's this one: M. Henriksen and D. Johnson, "On the structure of a class of Archimedean lattice-ordered algebras". Fundam. Math. 50(1961), no. 1, 73-94. I think it's a very reasonable conjecture that a similar result holds for all radical commutative closed ordered *-algebras (the above article especially requires an "Archimedean" lattice-ordered algebra, with "Archimedean" being equivalent to "closed"; the "radical"-property is automatically fulfilled in the lattice-ordered cases).

Very nice talk, Xiao Han.

This talk summarizes four recent papers. I add them here since references do not appear at the end of the talk (all available on arXiv) 1. arXiv:2109.12741 Spectral Statistics of Dirac Ensembles Masoud Khalkhali, Nathan Pagliaroli 2. arXiv:2107.10333 Bootstrapping Dirac Ensembles Hamed Hessam, Masoud Khalkhali, Nathan Pagliaroli 3. arXiv:2006.02891 Phase Transition in Random Noncommutative Geometries Masoud Khalkhali, Nathan Pagliaroli 4. arXiv:1906.09362 Random Finite Noncommutative Geometries and Topological Recursion Shahab Azarfar, Masoud Khalkhali

Thanks for the great talk!

hello man